Asked by Sami
I have determine if these are area or volume simply based on looking at them without doing the calculations. Could you please explain how to do that?
1. pi(4 in)^3 is in the numerator
3 is in the denominator
2. 2pi(1.5m)^2 + 2pi(1.5m)(3m)
3. 1/2(10ft)(18ft) + (10ft)^2
Thank you.
1. pi(4 in)^3 is in the numerator
3 is in the denominator
2. 2pi(1.5m)^2 + 2pi(1.5m)(3m)
3. 1/2(10ft)(18ft) + (10ft)^2
Thank you.
Answers
Answered by
Steve
If the length unit is, say, ft, then
length is in ft
area is in ft^2
volume is in ft^3
So, see what the power of the unit is to determine the quantity being measured.
length is in ft
area is in ft^2
volume is in ft^3
So, see what the power of the unit is to determine the quantity being measured.
Answered by
Sami
Steve,
Thank you. How does it work, then, when you have both squared and cubed such as:
2(4/3(1.5m)^3) + pi(1.5m)^2(3m)
Thank you. How does it work, then, when you have both squared and cubed such as:
2(4/3(1.5m)^3) + pi(1.5m)^2(3m)
Answered by
Steve
your example is simply volume. Look at the units. You have
m^3 + m^2 * m
but
m^2 * m = m^3
so both terms are volume
m^3 + m^2 * m
but
m^2 * m = m^3
so both terms are volume
There are no AI answers yet. The ability to request AI answers is coming soon!