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available: dec 8, 2025 8:00am until dec 14, 2025 6:00pm
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algebra 1 s1-p02: 323018-0003-kasper (jms)
homework #15: literal equations rebuildin
solve the formula for x.
v = 5πcx + 5πc²
x =
help me solve this view an example get more help -
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Explanation:

Step1: Isolate the term with x

Given the formula (assuming it's a volume formula, likely $V=\pi r h x+\pi r^2 h$ for a composite solid, maybe a cylinder and a hemisphere or similar, but focusing on solving for x):
Subtract $\pi r^2 h$ from both sides:
$V - \pi r^2 h=\pi r h x+\pi r^2 h - \pi r^2 h$
Simplify the right - hand side: $V - \pi r^2 h=\pi r h x$

Step2: Solve for x

Divide both sides of the equation $V - \pi r^2 h=\pi r h x$ by $\pi r h$ (assuming $\pi r h
eq0$):
$x=\frac{V - \pi r^2 h}{\pi r h}$

Answer:

$\boldsymbol{x = \frac{V - \pi r^2 h}{\pi r h}}$ (assuming the formula is $V=\pi r h x+\pi r^2 h$, likely a typo in the original, with $h$ as height, $r$ as radius, standard for volume of a cylinder - like shape)