Question

The lateral surface area of the right triangular pyramid with the length of the edge 3cm is:

Answer 1

Answer:

The lateral surface area of the right triangular pyramid with the length of the edge 3 cm is: frac 9 square root of 32 cm3 9 square root of 3cm2 frac 27 square root of 34cm2 27 square root of 3cm2 Med Previous.

Answer 2

Answer:

The lateral surface area of the right triangular pyramid with the length of the edge 3 cm is (9√3)/2 cm³.

Step-by-step explanation:

Given that:

The lateral surface area of the right triangular pyramid with the length of the edge of 3 cm exists?

we have to discover the lateral surface area

length of the edge of the right triangular pyramid exists 3 cm

the formula for the lateral surface area of a right triangular pyramid exists

$(\sqrt{3} / 2)\left(a^{2}\right)$

where a = edge of a right triangular pyramid.

substitute value of a=3 in lateral surface area equation.

$&(\sqrt{3} / 2)\left(a^{2}\right)=(\sqrt{3} / 2)\left(3^{2}\right)$

$&=(\sqrt{3} / 2)(9)$

The lateral surface area of the right triangular pyramid with the length of the edge of 3 cm exists (9√3)/2 cm³.

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