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1) For  ∠𝑋∠X, label each side as opposite, adjacent, or the hypotenuse. 2) For  ∠𝑋∠X, create trigonometric ratios for sin, cos, and tan.DRAG & DROP THE ANSWERoppositeadjacenthypotenuse182430Note: Use CTRL+D to drag the option via keyboardsin⁡(𝑋) = −sin(X) = −cos⁡(𝑋) =− cos(X) =− tan⁡(𝑋) = −tan(X) = −

Question

  1. For  ∠𝑋∠X, label each side as opposite, adjacent, or the hypotenuse. 2) For  ∠𝑋∠X, create trigonometric ratios for sin, cos, and tan.DRAG & DROP THE ANSWERoppositeadjacenthypotenuse182430Note: Use CTRL+D to drag the option via keyboardsin⁡(𝑋) = −sin(X) = −cos⁡(𝑋) =− cos(X) =− tan⁡(𝑋) = −tan(X) = −
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Solution

I'm sorry, but your question seems to be incomplete. I can't see the diagram or the triangle you're referring to. However, I can explain the general concept.

In a right triangle:

  1. The side opposite the right angle is called the hypotenuse.
  2. The side opposite to angle X is called the opposite side.
  3. The side next to angle X (but not the hypotenuse) is called the adjacent side.

The trigonometric ratios are defined as follows:

sin(X) = opposite/hypotenuse cos(X) = adjacent/hypotenuse tan(X) = opposite/adjacent

Please provide the specific values or the diagram for a more accurate answer.

This problem has been solved

Similar Questions

1) For  ∠𝑋∠X, label each side as opposite, adjacent, or the hypotenuse. 2) For  ∠𝑋∠X, create trigonometric ratios for sin, cos, and tan.DRAG & DROP THE ANSWERoppositeadjacenthypotenuse182430Note: Use CTRL+D to drag the option via keyboardsin⁡(𝑋) = −sin(X) = −cos⁡(𝑋) =− cos(X) =− tan⁡(𝑋) = −tan(X) = −

Question 2From the triangle you can write the tangent ratio equation.tan35∘=oppositeadjacent=h6tan⁡35∘=oppositeadjacent=ℎ6What would be your next line of working?

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The _____ of an angle is the ratio of the adjacent leg length to the hypotenuse length.A.cosineB.tangentC.sine

A right triangle has side lengths d, e, and f as shown below.Use these lengths to find tanx, cosx, and sinx.xfed

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