What is the value of cos H?
Cos H = adjacent side/hypotenuse
Which of the three sides of this triangle is "adjacent" to Angle H? Which of the three sides is the "hypotenuse?"
the longest side
Yes, the hypotenuse is the longest side, and is side FH. Again I ask you to identify which of the two remaining sides is the side "adjacent" to Angle H. Identify it by name and length.
The one with a 36 by it . HG?
HG is indeed the Adjacent side...And HF is again the hypotenuse.... HG has a length of 36 HF has a length of 85 So since \(\large cos(x) = \frac{\text{Adjacent}}{\text{Hypotenuse}}\) we will just have \[\large \cos(H) = \frac{HG}{HF} = \frac{36}{85}\] so \[\large \cos(H) = \frac{36}{85}\]
And since the question states "round the answer to 4 decimal places" we will need to evaluate that fraction... so what is \(\huge \frac{36}{85} = \space ?\)
.4235
Correct! @katrinamarie0803
thank you :)
I'd suggest that you (katrinamarie) make up a review sheet with definitions of the six trig functions. Notice how I asked you to identify the "hypotenuse" and the "adjacent side" (or "the side adjacent to so and so angle?" The third side would be the "opposite side".
Notice how johnweldon1993 typed out the definition of the cosine as adj side cos x = -------------- hyp Can you similarly define the other 5 trig functions?
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