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were asked to find the height of the log. the formula for finding the volume of a cylinder is: \[ Volume= \pi \times r^2 \times h \Rightarrow 10000 \pi = \pi \times 16^2 \times h \Rightarrow 10000 \pi = 265 \pi \times h \] divide both sides by \( 256 \pi \) (lets say that \( \pi=3.14 \)) : \[ \frac{10000 \times 3.14}{256 \times 3.14} \] do the math, and you will have an answer.
@florisalreadytaken wrote:
were asked to find the height of the log. the formula for finding the volume of a cylinder is: \[ Volume= \pi \times r^2 \times h \Rightarrow 10000 \pi = \pi \times 16^2 \times h \Rightarrow 10000 \pi = 265 \pi \times h \]
divide both sides by \( 256 \pi \) (lets say that \( \pi=3.14 \)) :
\[ \frac{10000 \times 3.14}{256 \times 3.14} \]
do the math, and you will have an answer.
Yeah, you need to simplify. \(10000\div256=?\) basically I'd do it but let's at least allow the student to do some work on their own
i wanted the person who asked the question to point that out bro -- neway
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They still have to solve for it, so... I'm not doing that.
@mez666 what did you get?
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