If two pyramids have the same height, what must be true of the pyramids for them to also have the same volume? The pyramids must
have the same base shape. The pyramids must have the same slant height. The areas of the bases must be the same. The pyramids must be identical in size and shape.If two pyramids have the same height, what must be true of the pyramids for them to also have the same volume? The pyramids must have the same base shape. The pyramids must have the same slant height. The areas of the bases must be the same. The pyramids must be identical in size and shape.
Length and width create the base so another formula would be V=B•h, and if they have the same height they would need the same base. Hope this helps, sorry if I’m incorrect.
The volume of a cylinder is written as V = πr²h. The volume is 324π cm³ and the height is 9 cm. Evaluating it, we will arrive at the value of radius as 6 cm. Area of the base can be obtained using the formula A = πr². If r = 6cm, area of the base will be 36π cm
The four chairs bought in June cost $35 each, all together $140. Then they bought 2 more chairs on sale for 8% off of $35 each or 92% of $35 which is $32.2 each, all together $64.4. Both buy's together would then equal $204.4
