y = -(1/5)x + 9
The equation will be perpendicular to the given equation and have a slope of 3/4:- Perpendicular equation: y--3 = 3/4(x--2) => 4y--12 = 3x--6 => 4y = 3x-6 Perpendicular equation in its general form: 3x-4y-6 = 0
That depends on the equation that it is perpendicular too which has not been given but both equations will meet each other at right angles.
Yes, I could, if I knew the slope of the line given.
It would be perpendicular to a line with the equation Y = 1/8 X.
That would depend on its slope which has not been given.
Here are the key steps:* Find the midpoint of the given line. * Find the slope of the given line. * Divide -1 (minus one) by this slope, to get the slope of the perpendicular line. * Write an equation for a line that goes through the given point, and that has the given slope.
The standard equation for a straight line is y = mx + c. Let this be the equation of the original line. Note that m and c are known values. Let the given point coordinates be (a,b)Two straight lines are perpendicular if the product of their gradients (slopes) is -1.The slope (m1) of the perpendicular line is therefore m1 = -1/mWhen y = b then x = a so the equation for the perpendicular line is y = m1x + d, and substituting gives : b = -a/m + d and this will enable d to be calculated.NOTE : In the absence of information for the equation of the original line and the coordinates of the given point then this is a general rather than a specific answer.
It is: y = -1/5x-2
The straight line equation would depend on the slope which has not been given.
Points: (1, 5) and (2, 7) Slope: 2 Equation: y = 2x+3
The basic steps are:Solve the given equation for y. Since this puts the equation in slope-intercept form, you can immediately tell its slope from that equation.Divide -1 by this slope. This gives you the slope of the perpendicular line.Look up the equation for a line that has a given slope and passes through a given point. Apply it in this case.Another Answer:-If: 4x+3y-5 = 0Then: 3y = -4x+5 => y = -4/3x+5/3Perpendicular slope: 3/4Equation: y--3 = 3/4(x--2) => 4y--12 = 3(x--2) => 4y = 3x-6Or as: 3x-4y-6 = 0
The moment of inertia of a uniform square plate of side a and mass m about an axis perpendicular to its plane and passing through one of its corners is given by I = (1/3)ma^2.