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    Arccos of 1/3

    Arcsin, Arccos, Arctan, Arccot
    Function
    x

    What is arccos(1/3)?

    Answer

    arccos(1/3) ≈
    70.5288° ≈ 1.2310 rad

    Range: arccos x is an angle from 0° to 180°, so the answer is unique.

    ≈ — the value is not a table one; rounded to 4 decimal places.

    arccos(1/3) is the angle α in [0°, 180°] with cos α = 1/3.

    cos 70.5288° ≈ 0.3333

    xyOP

    α = arccos(1/3) ≈ 70.5288°

    P ≈ (0.3333, 0.9428)

    P lies on the line x = 1/3 in the upper half of the circle, where sin α ≥ 0; highlighted: cos α = 1/3.

    All four inverse functions of 1/3
    FunctionDegreesRadians
    arcsin(1/3)≈ 19.4712°≈ 0.3398
    arccos(1/3)≈ 70.5288°≈ 1.2310
    arctan(1/3)≈ 18.4349°≈ 0.3218
    arccot(1/3)≈ 71.5651°≈ 1.2490

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    https://calculat.io/en/number/inverse-trigonometry/arccos--1-3Copy
    <a href="https://calculat.io/en/number/inverse-trigonometry/arccos--1-3">Arccos of 1/3 (Inverse Cosine) in Degrees and Radians</a>Copy
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    Arccos of 1/3 (Inverse Cosine) in Degrees and Radians. arccos(1/3) ≈ 70.5288° ≈ 1.2310 rad: the angle in [0°, 180°] whose cosine is 1/3. With the check and the unit circle.
    https://calculat.io/en/number/inverse-trigonometry/arccos--1-3/generated.jpgCopy

    FAQ

    What is arccos(1/3)?

    arccos(1/3) ≈ 70.5288° ≈ 1.2310 rad

    How to convert arccos(1/3) to radians?

    Multiply the angle in degrees by π/180: 70.5288° × π/180 ≈ 1.2310 rad.

    Why does a calculator show 1.2310 for arccos(1/3)?

    The calculator is in radian mode (RAD) and gives the angle in radians: arccos(1/3) ≈ 1.2310 rad. In degrees (DEG) it is ≈ 70.5288°.