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There are different formulae for different shapes so you would need to specify the shape in order to get an answer.

Q: What equation do you use for finding volume?

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Volume=length x width x height (V=lwh)

No matter what you're finding, use the equation V=πr2h. Then solve algebraically. V=volume h=height r=radius πr2=area of the base

Use the equation for the volume of a cone, replace the known height and volume, and solve the resulting equation for the radius.

Volume.

For finding accurate volume of a pencil use a vernier calliper, which measures diameter up to two significant figures. For finding volume of a pencil you will need radius (r) and length (L) of the pencil. V = 3.14 r²L

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density = mass/volume

Volume=length x width x height (V=lwh)

No matter what you're finding, use the equation V=πr2h. Then solve algebraically. V=volume h=height r=radius πr2=area of the base

Use the equation for the volume of a cone, replace the known height and volume, and solve the resulting equation for the radius.

It's used in finding the volume of a sphere which is: Volume = 4/3*pi*radius3

Density is typically described by the equation: density = mass/volume. This formula relates the mass of an object or substance to its volume, providing a measure of how tightly packed the particles are within the given space.

You can't. The whole point of finding volume is to convert mL to cm3. To do this, use use the rule: 1mL = 1cm3

go to this website... it has a diagram and equation http://www.mathsteacher.com.au/year10/ch14_measurement/25_pyramid/21pyramid.htm

Volume.

The formula for finding density is: Density= Mass/Volume or d= m/v. if you multiply both sides of the equation by the Volume: vd= v m/ v , volume cancels on the right and you get the equation: Density x Volume= Mass or dv=m. by dividing both sides by the Density: d v/ d =m/d, density will cancel on the left and our final equation is Volume=Mass/Density or v=m/d

Because it's part of the quadratic equation formula in finding the roots of a quadratic equation.

By finding the line of best fit and using the straight line equation formula.