Core Connections Integrated III, 2015
CC
Core Connections Integrated III, 2015 View details
1. Section 9.1
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Exercise 91 Page 461

Practice makes perfect
a If we multiply a given number of radians by 180^(∘)π, we get the corresponding number of degrees.
7π/6* 180^(∘)/π
1260^(∘) π/6π
1260^(∘)/6
210^(∘)
b Like in Part A, we have to multiply the number of radians by 180^(∘)π to convert it to degrees.
5π/3* 180^(∘)/π
900^(∘) π/3π
900^(∘)/3
300^(∘)
c If we multiply a give number of degrees by π180^(∘), we get the corresponding number of radians.
45^(∘)* π/180^(∘)
45^(∘)π/180^(∘)
Ï€/4
d Like in Part C, we have to multiply the given number of degrees by π180^(∘) to get the corresponding number of radians.
100^(∘)* π/180^(∘)
100^(∘)π/180^(∘)
5Ï€/9
e Like in Parts C and D, we have to multiply the given number of degrees by π180^(∘) to get the corresponding number of radians.
810^(∘)* π/180^(∘)
810^(∘)π/180^(∘)
9Ï€/2
f Like in Parts A and B, we have to multiply the number of radians by 180^(∘)π to convert it to degrees.
7π/2* 180^(∘)/π
1260^(∘) π/2π
1260^(∘)/2
630^(∘)