Answer:
1hour and 15 minutes. ffgffghf gu fggfffffgg
Answer:
(D) 30pi inches
Step-by-step explanation:
First, we use the given volume, the given height, and the formula of the volume of a cylinder to find the radius of the base. Then we use the radius of the base to find the circumference of the base.


We set the formula equal to the volume and replace h with 30 in.


Divide both sides by 30pi in.

Take the square root of each side.


The radius of the base is 15 in.
Now we use the radius of the base and the formula of the circumference of a circle to find the answer.



first one no second one no third one no frouth no fifth yes last one no
Answer:
Step-by-step explanation:
1. The given equation is:

Multiplying both the terms, we get

Option A is correct.
2. The given equation is:

Converting the improper fraction into the mixed fraction,

=
Option C is correct.
3. The given equation is:

Multiplying both the terms, we get
=
4. The given equation is:

Converting the improper fraction into the mixed fraction,

=
5. One package contains=
pounds of raisins.
packages contains=
pounds of raisins.
=
=
Therefore, the baker used
pounds of raisins.