Consider the angle shown below that has a radian measure of θ. A circle with a radius of 3.2 cm is centered at the angle's verte
x, and the terminal point is shown.
The terminal point's horizontal distance to the right of the center of the circle is ______ times as large as the radius of the circle, and therefore:
cos(θ)=
The terminal point's vertical distance above the center of the circle is_____ times as large as the radius of the circle, and therefore:
sin(θ)=
The terminal point's horizontal distance to the right of the center of the circle is ______ times as large as the radius of the circle, and therefore:
cos(θ)=
The terminal point's vertical distance above the center of the circle is_____ times as large as the radius of the circle, and therefore:
sin(θ)=
1 answer:
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Answer:
x = 9.7
Step-by-step explanation:
Reference angle (θ) = 68°
Opposite = 24
Adjacent = x
Apply, the trigonometric function, TOA which is:
Plug in the values
Multiply both sides by x
Divide both sides by tan 68
x = 9.69662942
x = 9.7 (nearest tenth)