The equation of line passing through (2,3)&with slope 5 is
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Answer:
eq of line y= mx+c
y=5x+c
putting value of x and y
3=10+c
c=-7
eq of line y= 5x-7
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EXPLANATION.
Equation of line,
Passing through points = (2,3).
Slope = 5.
m = slope of line.
As we know that,
Equation of line,
⇒ (y - y₁) = m(x - x₁).
Put the values in equation, we get.
⇒ (y - 3) = 5(x - 2).
⇒ y - 3 = 5x - 10.
⇒ - 5x - 3 + 10 = 0.
⇒ y - 5x + 7 = 0.
MORE INFORMATION.
Angle of intersection of two curves.
If two curves y = f₁(x) and y = f₂(x) intersect at a point p, then the angle between their tangents at p is,
tanФ = ± (dy/dx)₁ - (dy/dx)₂/1 + (dy/dx)₁(dy/dx)₂.
The other angle of intersection will be (180° - Ф).
If two curves intersects orthogonally that is at right angle then,
(dy/dx)₁.(dy/dx)₂ = -1.
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