Let f be a real-valued function of two variables (x, y) that is defined on the square q = {(x, y) i 0 ~ x ~ i, 0 ~ y ~ i} and is a measurable function of x for each fixed value of y. for each (x, y) e q let the partial derivative a f / ay exist. suppose there is a function g that is integrable over [0, 1] and such that i~~(x, y)1 ~g(x)forall(x, y)eq. prove that

infinitely many solutions

step-by-step explanation:

we have been given the equation;

2(2x + 3) = -4 + 2(2x + 5)

we need to determine the value of x.

2(2x + 3), we expand this expression to obtain 4x + 6

similarly 2(2x + 5) will become 4x + 10

now we have;

4x + 6 = -4 + 4x + 10

4x + 6 = 4x + 10 - 4

4x + 6 = 4x + 6

the expression on the left hand side is identical to the one on the right hand side. therefore, we are looking at just a single straight line whose equation is;

y = 4x + 6

consequently, we shall have infinitely many solutions

true

step-by-step explanation:

the answer is d on edge

step-by-step explanation: