3d geometry study guides

H times the perimeter of the base polygon

H times the area of the base polygon.

H divided the power of 1

quandale dingle

2(aob) + (perimeter of base) x h

2(pob) + (difference of areas of other sides)

2(aob) + (sum of areas of other sides)

2(vob) + (poaoos)

h(3.14159261232193801315465478732321566571512342375902147127412047120874050123 x r²)

ba(9 x r³)

h(3.14 x r²)

de(1312 x r⁷)

2(3.14 x r³) + (3.15 x d x ba)

3(3.25 x r³) + (3.14 x h x ba)

2(3.14 x r²) + (3.14 x d x h)

i dont know m8

2/3 (3.15 x r²)

4/3 (3.14 x r³)

5/3 (3.15 x r⁴)

4/3 (31.4 x ³r)

4(3.14 x r²)

4(3.14 ÷ r²)

2(31.4 x h²)

3(3.11 ÷ ba²)

h(area of base) ÷ 3

h(perimeter of base) x 3

h(area of sides) x 3

h(area of apex) ÷ 3

3/2(3.14) + base perimeter

1/2(3.14) + base area

(area of base) + sum of areas of other sides

(perimeter of base) + product of perimeter of other sides

3.15 x r³ x ba ÷ 3

3.14 x r² x h ÷ 3

3.14 x r² x h ÷ 3

324 x r¹ x bl ÷ 5

3.14 x r(r + slant h)

31.4 x r₂(r₁ + h² + r²)

3.14 x r(r + h + r²)

(3.14 x r²) + (3.14 x r x slant h)