The table below represents a linear function. Identify the slope of the function.

Question

784Tutor · Answer

you choose 2 points. i chose (10, -35) and (4, -11)gradient = (y2 - y1)/(x2 - x1)             = (-35 - (-11))/(10 - 4)              = -24/6             = -4

BronteFae · Answer

to find the slope of a function, use the gradient formula:m = (y2-y1)/(x2-x1)you will need to choose two coordinates from the table of values, for example, (4, -11) and (10, -35). input the two coordinates into the formula and solve for the gradient. m = (-35-(-11))/(10-4)m = -24/6m = -4thus, the slope of the linear equation is -4.

satis · Answer

slope of a function =  change in y / change in xfrom the given table :change in x or rise in x =  7- 4 = 11 - 8 = 14 - 11 = 3change in y or rise in y =  -23 - (-11) = -35 - (-23) = -47 - (-35) = -12so, slope of the function =  change in y / change in x = -12 / 3 = -4   (ans)checkconsider two random values from the table :let the first one is y=-47 for x=14 and another one is y=-23 for x=7then change in x  = 7 - 14 = -6change in y = - 23 - (-47) = 24so, slope of the function =  change in y / change in x = 24 / -6 = -24/6 = -4thus the slope of the function is -4

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The table below represents a linear function. Identify the slope of the function.

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