Answer:
circle S radii SU, ST, SR
Circle U radii UT, US, UR
Step-by-step explanation:
Radii start in the middle of the circle to the end of the circle.
A). RS,ST and SU
B). RU, UT and SU.
C). All radii are same in measure.
Radii of the circle S are RS, ST and SU.
RS = ST = SU
Similarly radii of the other circle U will be RU, UT and SU.
RU = UT = SU
Since side SU is common in both the circles S and U.
Therefore, all radii of both the circles will be equal in measure.
16y + 32
Expand each term.
(y+6)² - (y-2)²
= (y+6)(y+6) - (y-2)(y-2)
= y² + 12y + 36 - (y² - 4y + 4)
Subtract the second group by changing each term's signs
= y² + 12y + 36 - y² + 4y - 4
Collect like terms
= 16y + 32
A and D are the true number sentences
X=28
3x-8=2x+20. So x=28
So first we will multiply
(2xy)(3y)
=
