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Řešení - Trigonometry

-32
-\frac{\sqrt{3}}{2}

Other Ways to Solve

Trigonometry

Vysvětlení krok za krokem

1. Krok 165: použijte goniometrický vztah

The period of trigonometric functions is 360 degrees.

cos(3030°)=cos(3030-360°)

Subtracting one integer from another.

cos(3030-360°)=cos(2670°)

The period of trigonometric functions is 360 degrees.

cos(2670°)=cos(2670-360°)

Subtracting one integer from another.

cos(2670-360°)=cos(2310°)

The period of trigonometric functions is 360 degrees.

cos(2310°)=cos(2310-360°)

Subtracting one integer from another.

cos(2310-360°)=cos(1950°)

The period of trigonometric functions is 360 degrees.

cos(1950°)=cos(1950-360°)

Subtracting one integer from another.

cos(1950-360°)=cos(1590°)

The period of trigonometric functions is 360 degrees.

cos(1590°)=cos(1590-360°)

Subtracting one integer from another.

cos(1590-360°)=cos(1230°)

The period of trigonometric functions is 360 degrees.

cos(1230°)=cos(1230-360°)

Subtracting one integer from another.

cos(1230-360°)=cos(870°)

The period of trigonometric functions is 360 degrees.

cos(870°)=cos(870-360°)

Subtracting one integer from another.

cos(870-360°)=cos(510°)

The period of trigonometric functions is 360 degrees.

cos(510°)=cos(510-360°)

Subtracting one integer from another.

cos(510-360°)=cos(150°)

Reflecting the number with respect to 360 degrees.

cos(150°)=cos(180-30°)

Reflecting the cosine function with respect to 180 degrees.

cos(180-30°)=-cos(30°)

Computing the cosine of 30 degrees.

-cos(30°)=-32

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Goniometrie propojuje úhly, délky a periodické děje v matematice i fyzice.

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