the figure below has an volume of 108^3 in and a height of 9 in. what are the possible dimensions of the base?
2 answers:
Area of base
So possible dimensions are optionB given
Verified
<u>To find the volume of this triangular prism</u>:
⇒ must use the formula: 
<u>Let's consider the information given</u>:
- Volume: 108 in³
- Height: 9 in
<u>Let's plug this into the equation</u>:

<u>Now let's consider the area of the base formula</u>

<u>By plugging all these choices into the Area of Base's formula,</u>
⇒ only the <u>second choice</u> or <u>4in by 6in</u> works

<u>Answer:</u> <u>Second choice</u> or <u>4in. by 6in.</u>
Hope that helps!
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Circle F, diameter is 16 and the radius is half of the diameter
Find the factors of 16 and -24
16 = 8 x 2
-24 = 8 x -3
Note that both terms have "a" in it. Factor a out too
Answer:
8a(2 - 3b)
hope this helps
Answer:
It's QR (option b) which is a congruent part of the figure. You can also figure out if they are same by seeing they both as the longest sides..
Answer:
length x width x height and 25
Answer:
=−3x+42
Step-by-step explanation:
Let's simplify step-by-step.
−4(x−7)+x+14
Distribute:
=(−4)(x)+(−4)(−7)+x+14
=−4x+28+x+14
Combine Like Terms:
=−4x+28+x+14
=(−4x+x)+(28+14)
=−3x+42