What is 450 degrees in terms of radians?

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Answer 1 · 2018-03-21T01:49:31

$450^{\circ}$ $450^@$ is $\frac{5 π}{2}$ $(5pi)/2$ radians.

To convert from degrees to radians, multiply by the conversion factor $(piquadcc( radians))/180^@$ .

Here's the expression:

$color(white)=450^@$

$=450^@color(blue)(*(piquadcc( radians))/180^@)$

$=450^color(red)cancelcolor(blue)@color(blue)(*(piquadcc( radians))/180^color(red)cancelcolor(blue)@)$

$=450color(blue)(*(piquadcc( radians))/180)$

$=(450*piquadcc( radians))/180$

$=(color(red)cancelcolor(black)450^5*piquadcc( radians))/color(red)cancelcolor(black)180^2$

$=(5*piquadcc(radians))/2$

$=(5piquadcc(radians))/2$

Usually written as:

$=(5pi)/2quadcc(radians)$

That's the conversion. Hope this helped!