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18 June, 07:15

If cos of theta = - (1/6), what is the cos (-10pi-theta) ?

How can i solve this question?

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  1. 18 June, 07:27
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    - (1/6).

    Step-by-step explanation:

    The angle whose cosine is - 1/6 can be written as arccos (-1/6).

    cos (-1/6) = cos (-2npi - arccos (-1/6) where n is an integer. The terminal angles are the same. When n = 5 we have cos (-10pi - arccos (-1/6).

    So cos (-1/6) = cos (-10pi - arccos (-1/6))

    and therefore cos (-10pi - arccos (-1/6) = - 1/6.

    We can confirm this by using a scientific calculator.
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