I don't want the answer I want to be taught how to solve it. Okay so the question is diameter=25in. A=(3.14)(12)^2 Then there is a circle with a line through it and it says 14yd. Okay so I am assuming I solve the area first A=(3.14)(12)^2=452.16 But after that

I don't know what to do.

If the 2nd circle's line is a diameter of 14, then its area is done the same way: pi*7^2 = 49pi

By the way, if the diameter is 25, the radius is 12.5, not 12.

Unless you can tell more about the line and its relation to the 2nd circle, I can't figure out what it is you want to know.

Now, if the 14yd line is a chord in the circle of diameter 25, then maybe you want to know how far from the center the chord lies, say a distance x.

If you draw a radius perpendicular to the chord, then you will have two right triangles, with legs x and 7, and hypotenuse 12.5

Then x^2 +7^2 = 12.5^2

After finding the area, the next step is to determine the radius of the circle.

Given that the diameter is 25 inches, you can calculate the radius by dividing the diameter by 2. So, the radius would be 25 inches divided by 2, which equals 12.5 inches.

Now that you have the radius, you can find the circumference of the circle using the formula C = 2πr, where C represents the circumference and r is the radius.

Using the value of π as approximately 3.14, plug in the value of the radius into the formula: C = 2 * 3.14 * 12.5.

This will give you the circumference of the circle. Simplifying the equation, you would have C = 6.28 * 12.5, which equals 78.5 inches.

Finally, the line that intersects the circle indicates the diameter of another circle, which is given as 14 yards. To find the radius of this second circle, you can divide the diameter by 2. Convert the given 14 yards to inches by multiplying by 36 (since there are 36 inches in 1 yard). So, the diameter of the second circle in inches would be 14 * 36 = 504 inches.

Then, divide the diameter of 504 inches by 2 to get the radius. The radius of the second circle would be 504 inches / 2 = 252 inches.

So, the solution involves finding the area of the first circle, calculating the circumference of the first circle, and determining the radius of the second circle based on the given diameter.