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2 câu trả lời 172
Để rút gọn biểu thức này, ta có thể nhân chung một số lớn nhất mà có thể chia hết cho tất cả các hạng tử. Trong trường hợp này, số chung nhỏ nhất chia hết cho cả 5, 20 và y là 5.
5x^2y - 20xy^2 + 20y^2 = 5(x^2y - 4xy^2 + 4y^2).
Kết quả cuối cùng được rút gọn là 5(x-y)^2.
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
b) 2201622016 x 2x−12�−1 = 2201522015
⇔ 22016+x−122016+�−1 = 2201522015
⇔ 2016 + x - 1 = 2015
⇔ x + 2015 = 2015
⇔ x = 2015 - 2015
Vậy x = 0
Quảng cáo
Câu hỏi hot cùng chủ đề
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93338
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Hỏi từ APP VIETJACK46983
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Cho tam giác MNP vuông tại M,đường cao MH
a, Chứng minh tam giác HMN đồng dạng với tam giác MNP
b, chứng minh hệ thức
=NH.PHc, Lấy điểm E tùy ý trên cạnh MP,vẽ điểm F trên cạnh MN sao cho góc FHE =90 độ. Chứng minh tam giác NFH đồng dạng với tam giác MEH và góc NMH=góc FEH
d,Xác định vị trí điểm E trên MP sao cho diện tích tam giác HEF đạt giá trị nhỏ nhất
40911
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format('truetype')%3Bfont-weight%3Anormal%3Bfont-style%3Anormal%3B%7D%3C%2Fstyle%3E%3C%2Fdefs%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%221.5%22%20x2%3D%226.5%22%20y1%3D%225.5%22%20y2%3D%223.5%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%226.5%22%20x2%3D%2211.5%22%20y1%3D%223.5%22%20y2%3D%225.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%225.5%22%20y%3D%2219%22%3EB%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2220.5%22%20y%3D%2219%22%3E%3D%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2242.5%22%20y%3D%2219%22%3E130%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2260.5%22%20y%3D%2219%22%3E%26%23xB0%3B%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2266.5%22%20y%3D%2219%22%3E%3B%3C%2Ftext%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2274.5%22%20x2%3D%2280.5%22%20y1%3D%225.5%22%20y2%3D%223.5%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2280.5%22%20x2%3D%2286.5%22%20y1%3D%223.5%22%20y2%3D%225.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2279.5%22%20y%3D%2219%22%3EC%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2294.5%22%20y%3D%2219%22%3E%3D%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22112.5%22%20y%3D%2219%22%3E50%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22125.5%22%20y%3D%2219%22%3E%26%23xB0%3B%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22131.5%22%20y%3D%2219%22%3E%3B%3C%2Ftext%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%22139.5%22%20x2%3D%22145.5%22%20y1%3D%225.5%22%20y2%3D%223.5%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%22145.5%22%20x2%3D%22151.5%22%20y1%3D%223.5%22%20y2%3D%225.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%22144.5%22%20y%3D%2219%22%3ED%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22159.5%22%20y%3D%2219%22%3E%3D%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22181.5%22%20y%3D%2219%22%3E130%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1e0f3bc9191bb733ef810544739%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%22199.5%22%20y%3D%2219%22%3E%26%23xB0%3B%3C%2Ftext%3E%3C%2Fsvg%3E)
format('truetype')%3Bfont-weight%3Anormal%3Bfont-style%3Anormal%3B%7D%3C%2Fstyle%3E%3C%2Fdefs%3E%3Cpolyline%20fill%3D%22none%22%20points%3D%2212%2C-20%2011%2C-20%205%2C0%202%2C-8%22%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20transform%3D%22translate(0.5%2C23.5)%22%2F%3E%3Cpolyline%20fill%3D%22none%22%20points%3D%225%2C0%202%2C-8%200%2C-7%22%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20transform%3D%22translate(0.5%2C23.5)%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2212.5%22%20x2%3D%2286.5%22%20y1%3D%223.5%22%20y2%3D%223.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2218.5%22%20y%3D%2222%22%3Ex%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2212%22%20text-anchor%3D%22middle%22%20x%3D%2225.5%22%20y%3D%2215%22%3E2%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1122e6b39e850bce62e39ea338f%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2236.5%22%20y%3D%2222%22%3E%26%23x2212%3B%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2248.5%22%20y%3D%2222%22%3E4%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2257.5%22%20y%3D%2222%22%3Ex%3C%2Ftext%3E%3Ctext%20font-family%3D%22math1122e6b39e850bce62e39ea338f%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2268.5%22%20y%3D%2222%22%3E%2B%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2280.5%22%20y%3D%2222%22%3E3%3C%2Ftext%3E%3C%2Fsvg%3E)
format('truetype')%3Bfont-weight%3Anormal%3Bfont-style%3Anormal%3B%7D%3C%2Fstyle%3E%3C%2Fdefs%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%225.5%22%20y%3D%2218%22%3EA%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2216.5%22%20y%3D%2218%22%3EB%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2212%22%20text-anchor%3D%22middle%22%20x%3D%2226.5%22%20y%3D%2211%22%3E2%3C%2Ftext%3E%3Ctext%20font-family%3D%22math11824c643d1feb4da18b28ed527%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2238.5%22%20y%3D%2218%22%3E%3D%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2252.5%22%20y%3D%2218%22%3EB%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2264.5%22%20y%3D%2218%22%3EC%3C%2Ftext%3E%3Ctext%20font-family%3D%22math11824c643d1feb4da18b28ed527%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2273.5%22%20y%3D%2218%22%3E.%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2281.5%22%20y%3D%2218%22%3EB%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2293.5%22%20y%3D%2218%22%3EH%3C%2Ftext%3E%3C%2Fsvg%3E)
format('truetype')%3Bfont-weight%3Anormal%3Bfont-style%3Anormal%3B%7D%3C%2Fstyle%3E%3C%2Fdefs%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%221.5%22%20x2%3D%2214.5%22%20y1%3D%225.5%22%20y2%3D%223.5%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2214.5%22%20x2%3D%2227.5%22%20y1%3D%223.5%22%20y2%3D%225.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%225.5%22%20y%3D%2219%22%3EB%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2213.5%22%20y%3D%2219%22%3EI%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2221.5%22%20y%3D%2219%22%3EH%3C%2Ftext%3E%3Ctext%20font-family%3D%22math17f39f8317fbdb1988ef4c628eb%22%20font-size%3D%2216%22%20text-anchor%3D%22middle%22%20x%3D%2236.5%22%20y%3D%2219%22%3E%3D%3C%2Ftext%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2247.5%22%20x2%3D%2263.5%22%20y1%3D%225.5%22%20y2%3D%223.5%22%2F%3E%3Cline%20stroke%3D%22%23000000%22%20stroke-linecap%3D%22square%22%20stroke-width%3D%221%22%20x1%3D%2263.5%22%20x2%3D%2279.5%22%20y1%3D%223.5%22%20y2%3D%225.5%22%2F%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2250.5%22%20y%3D%2219%22%3EA%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2262.5%22%20y%3D%2219%22%3EC%3C%2Ftext%3E%3Ctext%20font-family%3D%22Arial%22%20font-size%3D%2216%22%20font-style%3D%22italic%22%20text-anchor%3D%22middle%22%20x%3D%2273.5%22%20y%3D%2219%22%3EB%3C%2Ftext%3E%3C%2Fsvg%3E)
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