Question

Найти h, если h=3a, S=27

Answer 1

Пусть a - основание, h - высота, а S площадь параллелограмма. Найдите h, если h = 3a, S = 27

РЕШЕНИЕ:

• Площадь параллелограмма вычисляется по формуле:


$s = a \times h \\ s = \frac{h}{3} \times h \\ s = \frac{ {h}^{2} }{3} \\ 27 = \frac{ {h}^{2} }{3} \\ {h}^{2} = 27 \times 3 \\ {h}^{2} = 81 \\ h = 9$


ОТВЕТ: 9

Answer 2

To find the value of 'h' when h = 3a and the area 'S' is 27, we need more information about the shape or context of the problem. As it stands, we have two variables (h and a) and only one equation (h = 3a). Without knowing the specific shape or context of the problem, we cannot determine the exact values of 'h' and 'a' separately.

If you provide additional information, such as the type of shape (rectangle, triangle, etc.) or any other relevant equations or constraints, I would be happy to help you find the values of 'h' and 'a'.