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Sagot :
The four equations' coefficients of x can only take two values, thus if one of those values is m, the other solution will be -1/m.
What is the equation?
A relation between different terms on either side of the equal sign is described by a straightforward equation.
Simple equations also follow one or a mixture of the four arithmetic computations of addition, simple arithmetic, multiplication, and division.
There are three primary versions of the set of equations: point-slope form, standard form, or slope-intercept form.
So, Shannon's error would be:
In a rectangle, the adjoining sides are perpendicular to one other, whereas parallel runs between the opposing sides.
The slope of parallel lines is equal, and the slope, of a line perpendicular to some other line with a slope, m, is -1/m , thus the slopes of the central axis should be equal, which also gives:
Two sets of systems of equations with equal slopes should make up the equation: B. Y = -x + 6 and Y = -x - 5 are a pair.
Therefore, the slopes of the other two lines are -1/-1 = 1 and the equations of the other two lines are y = x - 4 and y = x - 5 correspondingly.
Therefore, the four equations' coefficients of x can only take two values, thus if one of those values is m, the other solution will be -1/m.
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Correct question;
Shannon says that the lines y=-3x-4,y=-(1)/(3)x+6,y=-4x-5, and y=(1)/(4)x-5 could represent the sides of a rectangle. Explain Shannon's error.
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