\left(\frac{7}{2}+3\right)\left(\frac{36}{m}+m\right)+\frac{\left(\sqrt{m^2+36}-\sqrt{133-m^2}\right)\left(m^2+36\right)}{2}+\frac{\left(m^2+36-\sqrt{\frac{36}{m}+36}\right)\left(\sqrt{133-m^2}\right)}{2}=m^2 +36

asked by guest
on Apr 01, 2025 at 1:39 pm



You asked:

Solve the equation (72+3)(36m+m)+(m2+36−133−m2)(m2+36)2+(m2+36−36m+36)⋅133−m22=m2+36\left(\frac{7}{2} + 3\right) \left(\frac{36}{m} + m\right) + \frac{\left(\sqrt{{m}^{2} + 36} - \sqrt{133 - {m}^{2}}\right) \left({m}^{2} + 36\right)}{2} + \frac{\left({m}^{2} + 36 - \sqrt{\frac{36}{m} + 36}\right) \cdot \sqrt{133 - {m}^{2}}}{2} = {m}^{2} + 36 for the variable mm.

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