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VMariaS [17]
3 years ago
10

What is a positive coterminal angle to 403° that is between 500° and 1000° and a negative coterminal angle to 403° that is betwe

en −500° and 0°?
What is the value of arccos(−0.32) as a decimal to the nearest hundredth of a degree?
Mathematics
2 answers:
Oliga [24]3 years ago
5 0
Coterminal angle can be found by adding or subtracting 360<span>°

so 403+360 = 763</span>°<span>

and 403-360-360 = -317</span>°



arccos(−0.32) = 108.66 degree
Mashutka [201]3 years ago
3 0

Answer:

Positive co-terminal = 763°

Negative co-terminal = -317°

arccos(-0.32)=108.66°

Step-by-step explanation:

We are given an angle 403°

We need to find Positive co-terminal of angle 403° that is between 500° and 1000°

For positive co-terminal angle add 360°

Positive co-terminal of 403° ⇒ 403+360 ⇒ 763°

500° ≤ 763° ≤ 1000°

Therefore, 763° is positive co-terminal angle of 403° between 500° and 1000°

For negative co-terminal angle subtract 360°

Negative co-terminal of 403° ⇒ 403-360 ⇒ 43°

But 43° is not lie between -500° and 0°

So, we subtract 360° again

Negative co-terminal of 403° ⇒  43°-360° ⇒ -317°

-500° ≤ -317° ≤ 0°

Therefore, -317° is negative co-terminal of 403° between -500° and 0°

# We need to find the value of arccos(−0.32) as a decimal to the nearest hundredth of degree.

Using calculator to find the inverse of cos at -0.32

Therefore, arccos(−0.32)=108.66°

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