Solve the system of equations 2x-y=1; x+2y=8 graphically and find the coordinates of the points where corresponding lines intersect y-axis.
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$2.$ $3$ Evaluate $\int |x^{2}-2x|dx$ $1$ $3.$ $f\left(x\right)=\left(\dfrac {x^{2-1}} {x-1}$ $k$ when $x≠1$ If the function when $x=1$ is given to be continuous at $tx=1$ then the value of $k$ is
Physics
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$2.$ $3$ Evaluate $\int |x^{2}-2x|dx$ $1$ $3.$ $f\left(x\right)=\left(\dfrac {x^{2-1}} {x-1}$ $k$ when $x≠1$ If the function when $x=1$ is given to be continuous at $tx=1$ then the value of $k$ is
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$2.$ $3$ Evaluate $\int |x^{2}-2x|dx$ $1$ $3.$ $f\left(x\right)=\left(\dfrac {x^{2-1}} {x-1}$ $k$ when $x≠1$ If the function when $x=1$ is given to be continuous at $tx=1$ then the value of $k$ is
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$20$ Evaluate $\int ^{3}|x^{2}-2x|$ $dx$ $1$ $30$ when $x≠1$ If the function $f\left(x\right)=\left(\dfrac {x^{2}-1} {x-1}$ $k$ when $x=1$ is given to be continuous at $x=1,$ then the value of $k$ $1S$
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