5. At each point (x, y) on a continuous curve, the slope of the curve is 6xy. If the curve contains the point (0,-2) then its equation is A. y = e³x² - 2 C. y = -2e³x² ish sals=0 4 12.3 B. y = 2e³x² +2 D. y=-2x³-2

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Q: 2 6. Parallel to y ==x+6; passing through the 3 point (2, 3) in slope intercept form.

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Q: 1. slope = ; y-intercept = -1

A: We can use the concept of st. line in order to solve the given problem.

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Q: 3. If y = 3x – 2x², what is the slope of the curve at the point (2, -2)? а. 3 b. - 4 С. - 5 d. -1

A: Given y=3x-2x22,-2

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Q: for y if y"= 8x – 3 and the slope i

A: Integration: y''=8x-3Integrating both sides we get,y'=8x22-3x+cy'=4x2-3x+c