A clock with an hour hand that is 12 inches long is hanging on a wall. At noon, the vertical distance between the tip of the hour hand and the ceiling is 21 inches. At 3 P.M., the distance is 33 inches; at 6 P.M., 45 inches; at 9 P.M., 33 inches; and at midnight the distance is again 21 inches. If f(x) represents the distance between the tip of the hour hand and the ceiling x hours after noon, write the function that represents the graph in the form of f(x)= acos(bx) + d. Of6x) = -12 cos(+33 Of(x) = -33 cos (+12 Of(x)=-33 cos (+12 f(x)=-12 cos 33 Oct 17 11:22. USD
A clock with an hour hand that is 12 inches long is hanging on a wall. At noon, the vertical distance between the tip of the hour hand and the ceiling is 21 inches. At 3 P.M., the distance is 33 inches; at 6 P.M., 45 inches; at 9 P.M., 33 inches; and at midnight the distance is again 21 inches. If f(x) represents the distance between the tip of the hour hand and the ceiling x hours after noon, write the function that represents the graph in the form of f(x)= acos(bx) + d. Of6x) = -12 cos(+33 Of(x) = -33 cos (+12 Of(x)=-33 cos (+12 f(x)=-12 cos 33 Oct 17 11:22. USD
Transcribed Image Text:O
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A clock with an hour hand that is 12 inches long is hanging on a wall. At noon, the vertical distance between the tip of the hour hand and the
ceiling is 21 inches. At 3 P.M., the distance is 33 inches; at 6 P.M., 45 inches; at 9 P.M., 33 inches; and at midnight the distance is again 21 inches.
If f(x) represents the distance between the tip of the hour hand and the ceiling x hours after noon, write the function that represents the graph in
the form of f(x)= acos(bx) + d.
D1080-
hift
Of6x) = -12 cos(x) +33
Of(x) = -33 cos (+12
Of(x)=-33 cos (+12
Of(x)=-12 cos(x) +33
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