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The missing values are listed from left to right, select theappropriate missing values to the nearest hundredth.

The missing values are listed from left to right, select theappropriate missing values-example-1

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What we need here to answer this problem is to see the translation with respect to the angle C to the angle A.

The adjacent leg/hypotenuse of angle A is defined in the triangle as


(adjacent)/(hyp)A=(AB)/(AC)

And base on angle C, this is the same as the opposite/hypotenuse of angle C wherein


(opposite)/(hyp)C=(AB)/(AC)

Therefore, the adjacent leg/hypotenuse of angle A is equal to 0.26.

The opposite/hypotenuse of angle A based on the figure is


(opposite)/(hypotenuse)A=(BC)/(AC)

And base on angle C, this is the same as the adjacent/hypotenuse of angle C wherein


(adjacent)/(hyp)C=(BC)/(AC)

Therefore, the opposite/hypotenuse of angle A is equal to 0.97.

The opposite/adjacent of the angle A can be determined by just dividing the opposite/hypotenuse by the adjacent/hypotenuse. We have


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