Answer:
Part a)
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Part b)

Part c)
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Part d)

Explanation:
we know that
In the right triangle ABC of the figure
----> by complementary angles
so
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
Part a) Cos(A)


The value of cosine of angle A is the ratio between the adjacent side angle A to the hypotenuse
Part b) Cos(B)


The value of cosine of angle B is the ratio between the adjacent side angle B to the hypotenuse
Part c) Sin(A)


The value of sine of angle A is the ratio between the opposite side angle A to the hypotenuse
Part d) Sin(B)


The value of sine of angle B is the ratio between the opposite side angle B to the hypotenuse