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Is the equation of a line that is perpendicular to a line that goes through points at ( and ndash1 5) and (1 and ndash3) and contains point (4 -4)?
To find the equation of a line perpendicular to the line through the points (-1, 5) and (1, -3), we first need to calculate the slope of that line. The slope (m) is calculated as ( m = \frac{y_2 - y_1}{x_2 - x_1} = \frac{-3 - 5}{1 - (-1)} = \frac{-8}{2} = -4 ). The slope of a line perpendicular to this would be the negative reciprocal, which is ( \frac{1}{4} ). Using the point-slope form of the line's equation with point (4, -4), we get ( y + 4 = \frac{1}{4}(x - 4) ), which simplifies to ( y = \frac{1}{4}x - 5 ).
What else can I help you with?
What is the midpoint of the line segment with endpoints ( and ndash1 7) and (3 and ndash3)?
If you mean endpoints of (1, 7) and (3, 3) then the midpoint is at (2, 5).
What are the the inverse g(x) of the given relation f(x). f(x) (8 3) (4 1) (0 and ndash1) ( and ndash4 and ndash3)?
To find the inverse ( g(x) ) of the relation ( f(x) ) given by the pairs (8, 3), (4, 1), (0, -1), and (-4, -3), you need to switch the x and y values in each pair. Thus, the inverse relation ( g(x) ) will be (3, 8), (1, 4), (-1, 0), and (-3, -4). Therefore, ( g(x) = {(3, 8), (1, 4), (-1, 0), (-3, -4)} ).
What is the value of x and AB if B is between A and C AB3x plus 2 BC7 and AC8x and ndash1?
x = 1.6
Andrew and rotation maps point M(9 and ndash1) to M and rsquo( and ndash9 1). Which describes the rotation?
180 rotation
What is the midpoint of the line segment with endpoints ( and ndash1 7) and (3 and ndash3)?
If you mean endpoints of (1, 7) and (3, 3) then the midpoint is at (2, 5).
The midpoint of JK is point L at ( and ndash1 8). One endpoint is J(4 and ndash15). Which equations can be solved to determine the coordinates of the other endpoint K Check all that apply?
If endpoint J is at (4, 15) and midpoint L is at (1, 8) then endpoint K is at (-2, 1) Because (4-2)/2 = x and (15+1)/2 = y for midpoint (1, 8)
What are the the inverse g(x) of the given relation f(x). f(x) (8 3) (4 1) (0 and ndash1) ( and ndash4 and ndash3)?
To find the inverse ( g(x) ) of the relation ( f(x) ) given by the pairs (8, 3), (4, 1), (0, -1), and (-4, -3), you need to switch the x and y values in each pair. Thus, the inverse relation ( g(x) ) will be (3, 8), (1, 4), (-1, 0), and (-3, -4). Therefore, ( g(x) = {(3, 8), (1, 4), (-1, 0), (-3, -4)} ).
