SCALC8 9.5.024. My Notes A Bernoulli differential equation (named after James Bernoulli) is of the form dy dx + P(x)y = Q(x)yn. Observe that, if n = 0 or 1, the Bernoulli equation is linear. For other values of n, the substitution u = y1 − n transforms the Bernoulli equation into the linear equation du dx + (1 − n)P(x)u = (1 − n)Q(x). Use the substitution u = y1 − n to solve the differential equation. xy' + y = −5xy2

Divide through the ODE by the largest power of , assuming :

By the chain rule, . So substitute and to get

which is linear in . Multiply both sides by :

Now the left side is the derivative of a product, so we can condense this as

Integrate both sides with respect to :

Solve for :

your answer is the last one

step-by-step explanation:

divide the length of a'c' by the length of ac to get a scale factor of two

& then reflect vertically (over the y-axis)

so your answer is dilation by a scale factor of 2 followed by reflection over the y-axis

it is c, trust i got your back lol

step-by-step explanation: