Find the coordinates of the point (a,b). a=?
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Answer:
a = √2/2
b = √2/2
Step-by-step explanation:
The coordinates of the point (a, b) are both √2/2 or both C.
The coordinates of the point (a, b) are (0.7071, 0.7071)
The coordinates of any point on the circle of radius 'r' are [tex](r~cos\theta,r~sin\theta)[/tex]
Foe given example,
we have been given a circle with radius r = 1
We need to find the coordinates of the point (a, b)
This point makes an angle of [tex]\theta[/tex] = 45°
So the coordinates of the point (a, b) would be,
⇒ (a, b) = [tex](r~cos\theta,r~sin\theta)[/tex]
⇒ (a, b) = ((1)cos45°, (1)sin45°)
⇒ (a, b) = (cos(45°), sin(45°))
⇒ (a, b) = (1/√2, 1/√2)
⇒ (a, b) = (0.7071, 0.7071)
Therefore, the coordinates of the point (a, b) are (0.7071, 0.7071)
Learn more about the the coordinates of the point on the circle here:
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