Find the equation of a straight line passing through (-8,4) and making equal intercepts on the coordinate axes About the author Ivy
Equation of a straight lines passing through (-8,4). making equal intercept on the co-ordinate axis. As we know that, Let we assume that x-intercept & y-intercept = t equation of line, ⇒ x/a + y/b = 1. We can write as, ⇒ x/t + y/t = 1. -8/t+4/t = 1. ⇒ 8 + 4 = t. ⇒ -4 = t. Put the value of t = -4 in equation, we get. ⇒ x/-4+ y/-4 = 1. ⇒ x + y = -4. ⇒ x+y+4= 0. Reply
[tex]\huge \bold\red{❥︎Answer❀✿°᭄}[/tex] Equation of a straight lines passing through (-8,4). making equal intercept on the co-ordinate axis. As we know that, Let we assume that x-intercept & y-intercept = t equation of line, ⇒ x/a + y/b = 1. We can write as, ⇒ x/t + y/t = 1. ⇒ -8/t + 4/t = 1. ⇒ -8 + 4 = t. ⇒ -4 = t. Put the value of t = -4 in equation, we get. ⇒ x/-4 + y/-4 = 1. ⇒ x + y = -4. ⇒ x + y + 4 = 0. MORE INFORMATION. Equation of straight lines parallel to axes. (1) = Equation of x-axis ⇒ y = 0. (2) = Equation of a line parallel to x-axes at a distance of b ⇒ y = b. (3) = Equation of y-axis ⇒ x = 0. (4) = Equation of a line parallel to y-axes and at a distance of a ⇒ x = a. Reply
Equation of a straight lines passing through (-8,4).
making equal intercept on the co-ordinate axis.
As we know that,
Let we assume that x-intercept & y-intercept = t
equation of line,
⇒ x/a + y/b = 1.
We can write as,
⇒ x/t + y/t = 1.
-8/t+4/t = 1.
⇒ 8 + 4 = t.
⇒ -4 = t.
Put the value of t = -4 in equation, we get.
⇒ x/-4+ y/-4 = 1.
⇒ x + y = -4.
⇒ x+y+4= 0.
[tex]\huge \bold\red{❥︎Answer❀✿°᭄}[/tex]
Equation of a straight lines passing through (-8,4).
making equal intercept on the co-ordinate axis.
As we know that,
Let we assume that x-intercept & y-intercept = t
equation of line,
⇒ x/a + y/b = 1.
We can write as,
⇒ x/t + y/t = 1.
⇒ -8/t + 4/t = 1.
⇒ -8 + 4 = t.
⇒ -4 = t.
Put the value of t = -4 in equation, we get.
⇒ x/-4 + y/-4 = 1.
⇒ x + y = -4.
⇒ x + y + 4 = 0.
MORE INFORMATION.
Equation of straight lines parallel to axes.
(1) = Equation of x-axis ⇒ y = 0.
(2) = Equation of a line parallel to x-axes at a distance of b ⇒ y = b.
(3) = Equation of y-axis ⇒ x = 0.
(4) = Equation of a line parallel to y-axes and at a distance of a ⇒ x = a.