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Show that the point is on the unit circle.45, − 35We need to show that the point satisfies the equation of the unit circle, that is, x2 + y2 = .x2 + y2 = 2  + − 35 2  = + 925 = Hence, the point on the unit circle.

Question

Show that the point is on the unit circle.45, − 35We need to show that the point satisfies the equation of the unit circle, that is, x2 + y2 = .x2 + y2 = 2  + − 35 2  = + 925 = Hence, the point on the unit circle.

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Solution

The question seems to be incomplete or incorrectly formatted. However, I can explain how to determine if a point is on the unit circle.

The equation of a unit circle is x² + y² = 1.

If a point (a, b) is on the unit circle, it must satisfy this equation. That is, a² + b² = 1.

The point you've mentioned, (45, -35), does not seem to be on the unit circle because if we substitute these values into the equation we get:

45² + (-35)² = 2025 + 1225 = 3250, which is not equal to 1.

Therefore, the point (45, -35) is not on the unit circle.

Please check the coordinates of the point or the radius of the circle.

This problem has been solved

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