The volume of the pyramid on the left is greater by 8 inches cubed
We have given that,
A rectangular pyramid on the left with a base of 7 inches by 6 inches and a height of 3 inches.
A rectangular pyramid on the right with a base of 4 inches by 3 inches and a height of 10 inches.
The volume of the pyramid on the left is greater by 2 inches cubed. The volume of the pyramid on the left is greater by 6 inches cubed.
The equation for finding the volume of a pyramid is,
<h3>What is the volume of a pyramid?</h3>
lwh/3
when you input the values of the two pyramids into this equation you get the left pyramid having a volume of 128 inches cubed and the right pyramid having a volume of 120 inches cubed.
Therefore, 128 - 120 = 8
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<span>1. </span>The
volume is comprise of a cube and prism
V = ( x + 2) ( 2x + 4) + ( x + 2)^2
Solve for x
X = 10.12
<span>2. </span>1050
= (2x – 4) ( 3x) 5
1050 = (2x – 4) 15x
1050 = 30x^2 – 60x
Solve for x
X = 7
<span>3. </span>148 = ( x – 5) ( x – 6 ) ( x – 4)
Solve for x
X = 10.35
<span>4. </span>144pi
= pix^2(21)
X = 2.62
Answer:
Step-by-step explanation:
It’s 512
Answer:

Step-by-step explanation:
Let
d----> the amount of money that Lena spent at the grocery store
we know that
The inequality that represent this situation is
