HSF.TF.A.1 math practice. Learn by doing.

HSF.TF.A.1 practice covers understand radian measure of an angle as the length of the arc on the unit circle subtended by the angle. Work through 8 free questions with answers and explanations, then continue in the related math games.

Grade 121 mapped skills
What it covers

Skills aligned to HSF.TF.A.1

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8 free questions · 0/0 correct

Practice playeasy

Convert 90∘90^{\circ} to radians.

90∘×π180∘=π2.90^{\circ} \times \dfrac{\pi}{180^{\circ}} = \dfrac{\pi}{2}\textsf{.}

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Convert 120°120° to radians.

120°×π180°=2π3120° \times \dfrac{\pi}{180°} = \dfrac{2\pi}{3}.

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Convert 5π6\dfrac{5\pi}{6} to degrees.

5π6×180°π=150°\dfrac{5\pi}{6} \times \dfrac{180°}{\pi} = 150°.

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Convert 60°60° to radians.

60°×π180°=π360° \times \dfrac{\pi}{180°} = \dfrac{\pi}{3}.

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Convert 3π4\dfrac{3\pi}{4} to degrees.

3π4×180°π=135°\dfrac{3\pi}{4} \times \dfrac{180°}{\pi} = 135°.

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Convert π4\dfrac{\pi}{4} to degrees.

π4×180°π=45°\dfrac{\pi}{4} \times \dfrac{180°}{\pi} = 45°.

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Convert π3\dfrac{\pi}{3} to degrees.

π3×180°π=60°\dfrac{\pi}{3} \times \dfrac{180°}{\pi} = 60°.

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Convert π6\dfrac{\pi}{6} to degrees.

π6×180°π=30°\dfrac{\pi}{6} \times \dfrac{180°}{\pi} = 30°.

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