Math, asked by sushant654, 5 months ago

Find equation of line passing through(3,2) & its x-intercept is double of y intercept​

Answers

Answered by MaheswariS
4

\textbf{Given:}

\text{x intercept = 2 ${\times}$ intercept and }

\text{the line passes through (3,2)}

\textbf{To find:}

\text{Equation of the line}

\textbf{Solution:}

\text{The equation of line in intercept form is}

\bf\dfrac{x}{a}+\dfrac{y}{b}=1

\text{But}\;a=2\,b

\implies\dfrac{x}{2b}+\dfrac{y}{b}=1

\implies\,x+2y=2b

\text{It passes through (3,2)}

3+2(2)=2b

2b=7

\implies\,b=\dfrac{7}{2}

\textbf{Answer:}

\textbf{The required line is x+2y=7}

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If the line (x-y+1) + k(y-2k+4) =0 makes equal intercepts on the axes . Then what is the value of k

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Answered by dishikajain99
0

Step-by-step explanation:

please refer to the picture attached

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