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To obtain this, we will use the trigonometric ratio for sine.
sec θ = Hypotenuse/Adjacent
In this case, the length of the adjacent leg is 8, the length of the hypotenuse is 17, and the angle is A.
Next, we can rewrite the trigonometric ratio for secant by substituting these values. sec θ = Hypotenuse/Adjacent ⇒ sec A = 17/8 Let's find the value as a decimal!
cot θ = Adjacent/Opposite
We know that the length of the adjacent leg is 8, the length of the opposite leg is 15 and the angle is A.
We can rewrite the trigonometric ratio for cotangent by using these values. cot θ = Adjacent/Opposite ⇒ cot A = 8/15 The next step will be calculating the value as a decimal.
csc θ = Hypotenuse/Opposite
In this case, the length of the opposite leg is 8, the length of the hypotenuse is 17, and the angle is B.
The next step will be rewriting the trigonometric ratio for cosecant by substituting these values. csc θ = Hypotenuse/Opposite ⇒ csc B = 17/8 As the last step, we will find the value as a decimal.
sec θ = Hypotenuse/Adjacent
This time the length of the hypotenuse is 17, the length of the adjacent leg is 15, and the angle is B.
Next, we can rewrite the trigonometric ratio for secant by substituting these values. sec θ = Hypotenuse/Adjacent ⇒ sec B = 17/15 We will calculate this value as a decimal. Let's do it!
tan θ = Opposite/Adjacent
For this case, the length of the opposite leg is 8, the length of the adjacent leg is 15, and the angle is B.
Now, we can rewrite the trigonometric ratio for tangent by substituting these values. tan θ = Opposite/Adjacent ⇒ tan B = 8/15 Finally, we will find the value as a decimal.