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eringnat462Lv1
6 Nov 2019
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Find on equation of the line that is tangent to the graph of f and parallel to the given line. Find f'(x) using the limit definition of the derivative. Find the slope m of the given line. Equate f(x) with the slope and solve for x. Find the corresponding y value by substituting x Into f(x). At the point (x, y) = ( ) the tangent line of f(x) is parallel to 10X - y + 25 = 0. Use the results of Step 2 and Step 4 with the point-slope formula to find the equation of the line. Y = 10x+25 Show transcribed image text Find on equation of the line that is tangent to the graph of f and parallel to the given line. Find f'(x) using the limit definition of the derivative. Find the slope m of the given line. Equate f(x) with the slope and solve for x. Find the corresponding y value by substituting x Into f(x). At the point (x, y) = ( ) the tangent line of f(x) is parallel to 10X - y + 25 = 0. Use the results of Step 2 and Step 4 with the point-slope formula to find the equation of the line. Y = 10x+25
Help appreciated :)
Find on equation of the line that is tangent to the graph of f and parallel to the given line. Find f'(x) using the limit definition of the derivative. Find the slope m of the given line. Equate f(x) with the slope and solve for x. Find the corresponding y value by substituting x Into f(x). At the point (x, y) = ( ) the tangent line of f(x) is parallel to 10X - y + 25 = 0. Use the results of Step 2 and Step 4 with the point-slope formula to find the equation of the line. Y = 10x+25
Show transcribed image text Find on equation of the line that is tangent to the graph of f and parallel to the given line. Find f'(x) using the limit definition of the derivative. Find the slope m of the given line. Equate f(x) with the slope and solve for x. Find the corresponding y value by substituting x Into f(x). At the point (x, y) = ( ) the tangent line of f(x) is parallel to 10X - y + 25 = 0. Use the results of Step 2 and Step 4 with the point-slope formula to find the equation of the line. Y = 10x+250
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