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A right triangle upper A upper B upper C. The right angle, labeled B, is on the bottom left. The hypotenuse, side upper A upper C, slopes downward left to right. All sides are assigned values.
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Use the inverse of tangent to solve for the approximate angle measure of vertex C
, rounded to the nearest whole degree.
All Answers 1
Answered by
GPT-5 mini
AI
I don't see the side lengths in your message. To find angle C you can use the inverse tangent with the side opposite C and the side adjacent to C.
Steps:
1. Identify the sides relative to angle C:
- Opposite = AB (the vertical side).
- Adjacent = BC (the horizontal side).
2. Compute the ratio opposite/adjacent = AB/BC.
3. Angle C = arctan(AB/BC). Use a calculator in degree mode and round to the nearest degree.
Example: if AB = 9 and BC = 12, angle C = arctan(9/12) = arctan(0.75) ≈ 36.87°, so C ≈ 37°.
Give me the numeric side lengths shown in your diagram (AB and BC, or all three sides) and I will compute the rounded angle for you.
Steps:
1. Identify the sides relative to angle C:
- Opposite = AB (the vertical side).
- Adjacent = BC (the horizontal side).
2. Compute the ratio opposite/adjacent = AB/BC.
3. Angle C = arctan(AB/BC). Use a calculator in degree mode and round to the nearest degree.
Example: if AB = 9 and BC = 12, angle C = arctan(9/12) = arctan(0.75) ≈ 36.87°, so C ≈ 37°.
Give me the numeric side lengths shown in your diagram (AB and BC, or all three sides) and I will compute the rounded angle for you.
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