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How to solve and the answer

How to solve and the answer-example-1
User JvR
by
7.1k points

1 Answer

8 votes

Answer:

x = 10; y = 10

Explanation:


\sin(theta) = (opposite)/(hypotenuse)


\cos( {theta} ) = (adjacent)/(hypotenuse)


\tan( {theta} ) = (opposite)/(adjacent)

theta = 45°

opposite = x

hypotenuse = 10√2

adjacent = y

1) find x using sin formula


\sin(theta) = (opposite)/(hypotenuse)


\sin(45) = (x)/(10 √(2) )


\sin(45) * 10 √(2) = x


10 = x


x = 10

2) find y using cos formula


\cos( {theta} ) = (adjacent)/(hypotenuse)


\cos(45) = (y)/(10 √(2) )


\cos(45) * 10 √(2) = y


10 = y


y = 10

User Tamikka
by
8.5k points

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