Basic Math Examples

832^{2} + 698^{2} - 2 (832 \cdot 698) \cdot cos (145)

$832^{2} + 698^{2} - 2 (832 \cdot 698) \cdot \cos (145)$

Step 1

Simplify each term.

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Step 1.1

Raise

832

$832$ to the power of

2

$2$ .

692224 + 698^{2} - 2 (832 \cdot 698) \cdot cos (145)

$692224 + 698^{2} - 2 (832 \cdot 698) \cdot \cos (145)$

Step 1.2

Raise

698

$698$ to the power of

2

$2$ .

692224 + 487204 - 2 (832 \cdot 698) \cdot cos (145)

$692224 + 487204 - 2 (832 \cdot 698) \cdot \cos (145)$

Step 1.3

Multiply

- 2 (832 \cdot 698)

$- 2 (832 \cdot 698)$ .

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Step 1.3.1

Multiply

832

$832$ by

698

$698$ .

692224 + 487204 - 2 \cdot 580736 \cdot cos (145)

$692224 + 487204 - 2 \cdot 580736 \cdot \cos (145)$

Step 1.3.2

Multiply

- 2

$- 2$ by

580736

$580736$ .

692224 + 487204 - 1161472 \cdot cos (145)

$692224 + 487204 - 1161472 \cdot \cos (145)$

692224 + 487204 - 1161472 cos (145)

$692224 + 487204 - 1161472 \cos (145)$

692224 + 487204 - 1161472 cos (145)

$692224 + 487204 - 1161472 \cos (145)$

Step 2

Add

692224

$692224$ and

487204

$487204$ .

1179428 - 1161472 cos (145)

$1179428 - 1161472 \cos (145)$

Step 3

The result can be shown in multiple forms.

Exact Form:

1179428 - 1161472 cos (145)

$1179428 - 1161472 \cos (145)$

Decimal Form:

2130850.16318442

$2130850.16318442$