SOLUTION: Explain me how to do this problem.
m < OZP = 4r+2, m < PZQ = 5r-12, and m < OZQ = 125.
What are m < OZP and m < PZQ?
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-> SOLUTION: Explain me how to do this problem.
m < OZP = 4r+2, m < PZQ = 5r-12, and m < OZQ = 125.
What are m < OZP and m < PZQ?
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m(< OZP) = 4r+2, m(< PZQ) = 5r-12, and m(< OZQ) = 125.
What are m(< OZP) and m(< PZQ)?
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You can put this solution on YOUR website! angle OZP and angle PZQ combine to angle OZQ (this can be seen if you draw out the figure or use the figure given to you in the book)
So this means
(measure of angle OZP)+(measure of angle PZQ)=(measure of angle OZQ)
(m < OZP)+(m < PZQ)=(m < OZQ)
(4r+2)+(5r-12)=(125)
4r+2+5r-12=125
9r-10=125
9r-10+10=125+10
9r+0=135
9r=135
9r/9=135/9
r = 15
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Now that we know that the value of r is r = 15, we can use this to find the angles
m < OZP = 4r+2
m < OZP = 4*15+2
m < OZP = 60+2
m < OZP = 62
m < PZQ = 5r - 12
m < PZQ = 5*15 - 12
m < PZQ = 75 - 12
m < PZQ = 63