Math, asked by likhith81, 10 months ago

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Answered by shadowsabers03
0

The equation \sf{y=c} represents a straight line parallel to the x axis.

The equation of the given line is \sf{x\sqrt3-y+5=0}.

Let this line make an angle \sf{\theta} with the horizontal. Then the slope of this line is,

\sf{\tan\theta=-\dfrac {\sqrt3}{-1}}\\\\\sf{\tan\theta=\sqrt3}

Since \sf{\theta} is acute,

\sf{\underline {\underline {\theta=\dfrac {\pi}{3}}}}

This means the line should be rotated by the angle \sf{\underline {\underline {\theta=\dfrac {\pi}{3}}}} in clockwise direction to reduce its equation as \sf{y=c}.

Answered by babyashok143
2

Answer:

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