Find the equations of the lines through the point (a,c) that are parallel to and perpendicular to the line y = mx + b

Hugo Stokes
2022-10-16
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yorbakid2477w6

Answered 2022-10-17
Author has **12** answers

For a parallel line slope would remain m, and its equation in point slope for can be written y-c= m(x-a)

For a perpendicular line, slope would be $-\frac{1}{m}$ and it equation in the point slope form can be written as y-c=$-\frac{1}{m}$(x-a)

For a perpendicular line, slope would be $-\frac{1}{m}$ and it equation in the point slope form can be written as y-c=$-\frac{1}{m}$(x-a)

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Find the linear approximation of the function

Use L(x) to approximate the numbers

asked 2022-02-23

My calculus book says the equation:

$y}^{\prime}+{x}^{2}y={y}^{2$

is not linear.

Linear equations must be of the form:

${y}^{\prime}+P\left(x\right)y=Q\left(x\right)$

Is the equation not in this form with Q(x) = 0?

is not linear.

Linear equations must be of the form:

Is the equation not in this form with Q(x) = 0?

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E.g. the equation is

$u(x)=f(x){u}^{\prime}(x)$

Is there a general form of solving such an equation?

If not, is there a general form for $f(x)$ being a linear function?

$u(x)=f(x){u}^{\prime}(x)$

Is there a general form of solving such an equation?

If not, is there a general form for $f(x)$ being a linear function?

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Write a equation in point -slope form for the line with the given slope and through the given point (-2,-6) and has slope 8/3

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Again with this!! I need a sum of 2 numbers that equals 20 and they both have a difference of 48, can you please help me? Also, i can't seem to understand this so could you kinda help with that also?

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In the xy-coordinate plane, the slope of line L is 3 and its y-intercept is 2. what is the equation of the line perpendicular to L that intersects L at its y- intercept?

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Find three consecutive integers whose sum is 42