IMO B.
from base area, we can calculate the base sides,
for a square area36, each side: a=square root of 36=6
Consider the right triangle where, base=6/2=3 and height given=10,
then by Pythagoras theorem hypotnuse= square root of (10^2 + 3^2) = square root of 109
now surface area of each side( triangle) = (1/2)*base*height = (1/2)*6*square root of 109
since there are four sides, hence total surface area= 4*(1/2)*6*square root of 109 = Option B
Geometry
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Source: Beat The GMAT — Problem Solving |
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navami
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Pyramid is slant, the height (10) given in the problem is the distance between the pyramid's topmost point to the ground.
so to calculate the surface area u need the slant height of each of the triangles (each of the four sides), which can be calculated from Pythagorean theorem.
Please Ref to the attached diagram.
so to calculate the surface area u need the slant height of each of the triangles (each of the four sides), which can be calculated from Pythagorean theorem.
Please Ref to the attached diagram.
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