Answers:
mAE = 78°
mABD = 206°
mDA = 154°
mBCE = 255°
mECA = 282°
--------------------------------------------
Explanation:
The total arc measure of a circle is 360.
This circle shows that mDE has the same arc as mDC. mDC's arc will equal 76.
To find mAE, add all the known arc values, set mAE to x, and set the equation equal to 360.

Combine all like terms.




Subtract 360 from both sides to get x by itself.

The arc measure of mAE is 78.
Now we can find all of the arc values.
mAE = 78°
mABD = measure of mAB + mBD
mABD = 206°
mDA = mDE + mEA
mDA = 154°
mBCE = mBC + mCD + mDE
mBCE = 255°
mECA = mED + mDC + mCB + mBA
mECA = 282°
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Answer:
615.8in^3
Step-by-step explanation:
Given data
Radius= 14in
The expression for the area of circle is given as
A= πr^2
Area= 3.142*14^2
Area= 3.142*196
Area= 615.832in^3
Hence the area is 615.8in^3
Answer:
It's A) 2b+24x
Step-by-step explanation:
Answer:
3168
Step-by-step explanation:
you mean (6)528
so it is 6 times 528=3168