Respuesta :
The correct answer is ∠YAC measures 58 degrees.
Please see the attached picture.
A line tangent to a circle is perpendicular to the diameter passing by the tangent point.
Therefore, we can say that ∠BAC = 90°
We also can infer from the picture that ∠BAC = ∠BAY + ∠YAC
Solve for ∠YAC:
∠YAC = ∠BAC - ∠BAY
We also know that the angle at the center (∠BOY) is twice the angle at the circumference (∠BAY), therefore:
∠BAY = (1/2) · mBY
= 0.5 · 64
= 32°
Now, substitute the values in the formula for ∠YAC:
∠YAC = ∠BAC - ∠BAY
= 90 - 32
= 58°
Hence, ∠YAC measures 58°.
Please see the attached picture.
A line tangent to a circle is perpendicular to the diameter passing by the tangent point.
Therefore, we can say that ∠BAC = 90°
We also can infer from the picture that ∠BAC = ∠BAY + ∠YAC
Solve for ∠YAC:
∠YAC = ∠BAC - ∠BAY
We also know that the angle at the center (∠BOY) is twice the angle at the circumference (∠BAY), therefore:
∠BAY = (1/2) · mBY
= 0.5 · 64
= 32°
Now, substitute the values in the formula for ∠YAC:
∠YAC = ∠BAC - ∠BAY
= 90 - 32
= 58°
Hence, ∠YAC measures 58°.

Answer:
1)B,15.9
2)D,78
3) D,243degreese
4) B,53.0
5)A,53.5 degreese
6)D,58 degreese
7) A,33 degreese
8) D,54 degreese
9) B,x=24.0
10) C, 35.9
11) Graph A
12) A, 45
13) C, x=14.3
14) A,48 degreese
15) C,x=266
16)essay *hint x=5 (you just have to find out how to get 5)
17) essay the position of the modle on a coordinate plan is (-6,-4) the radius of the signal has to be 6
18) essay The centre must be the midpoint of PQ
which would be C( (-10+4)/2 , (-2+6)/2 )
= C(-3,2)
radius is √( (4+3)^2 + (2-6)^2) = √65
equation:
(x+3)^2 + (y-2)^2 = 65
Step-by-step explanation:
for ACA Connexus students unit 7 lesson 7 circles unit
There you are 100% correct you might wonna fix up the essay questions to match your own words