Question

A regular pyramid has a triangular base with a base edge of 6 inches, a height of 10 inches, and a slant height of 10.33 inches... what is the lateral area? what is the surface area?

Answer 1

got piture of it

Answer 2

no

Answer 3

V[P,10,6,10.33]

The volume of a pyramid is equal to (1)/(3) times the area of the length (l) times the width (w) times the height (h).
V=(1)/(3)*lwh

Substitute the values of the radius (l=6), the width (w=10), and the height (h=10.33) into the formula to find the volume of the pyramid.
V=(1)/(3)*6*10*10.33

Cancel the common factor of 3 in the denominator of the first term (1)/(3) and the second term 6.
V=(1)/(<X>3<x>)*<X>6<x>^(2)*10*10.33

Reduce the expression by removing the common factor of 3 in the denominator of the first term (1)/(3) and the second term 6.
V=1*2*10*10.33

Multiply 1 by 2 to get 2.
V=2*10*10.33

Multiply 2 by 10 to get 20.
V=20*10.33

Multiply 20 by 10.33 to get 206.6.
V=206.6

Answer 4

dont have pic so not sure does it have a,b,c answers

Answer 5

no

Answer 6

well thats the volume of pyrmind
just wondering if i got numbers right

Answer 7

in right order

Answer 8

what would the lateral area be?
what would the surface area be?

Answer 9

TO GET THE AREA WOULD BE Area = ½b × h
b = base
h = vertical height

Answer 10

30 WOULD BE THIS ONE IF 6 IS BASE WITH OR LENGHT AND 10 IS THE HEIGHT

Answer 11

so 30 would be the surface area? or lateral area?

Answer 12

30 WOULD BE SURFACE AREA

Answer 13

I AM WORKING ON LATERAL

Answer 14

lateral

Answer 15

The lateral area of a right pyramid can be calculated by
multiplying half of the perimeter of the base by the slant
height. This is summarized by the formula: LA 5 Ps.

Answer 16

LA=1/2 PS

Answer 17

1/2*30*10.33

Answer 18

YEA

Answer 19

SO MORE LESS SHOUDL BE 15

Answer 20

THATS HALF OF THE PERIMTERE

Answer 21

so lateral is 15?

Answer 22

WELL SAYS GOT TO TAKE THE PRYMIND AREA =30 SO 1/2 =15 * 10.33

Answer 23

so 77.48

Answer 24

double the lengths of the base edge, height, and slant height. what is the ratio of the surface area of the smaller pyramid to the larger pyramid?