In Calculus you will see the symbol y'. Treat y' as a variable and solve the equation for y. 6y²y + 30xy + 6x²y = 5y² + 25xyy Select one: O a. a. y' O b.y = O c.y = O d. y = = y(y - 6x) 6x² - 5xy + 6y²2 y - 6x 6x² - 5x + 6y 5y(y – x) x² - 25xy + y² 5y(y - 6x) 6x² 25xy + 6y² -

Q: y712Y=-5

A: Using factorization.

Q: lo. X-ya 3 3x + 5y 31 14. 3x-4y 2l0

A: Solve by algebra

Q: 11- +2 = x² y6 dx x ech

A:

Q: y³y −3= ... Oa. 1/y Ob.y O C. 1 c. Od.0

A: Given expression isy³.y-3

Q: Find two First terms whose product is 3x. 3x? – 13xy + 4y² = (3x ?y)(x ?y)

A: Given that, 3x2-13xy+4y2=3x    ?yx   ?y

Q: -3xdx 8. S: 2x+1

A: The given integral is; -3x/√(2x+1).

Q: dx /2х - х2

A:

Q: 5. S (3x-x²)dx x2

A: This is a problem related to integration. Based on the general formula and concept we will answer…

Q: 5x + 3y = 51 y = 10x - 8 (,  )

A:

Q: dx Vx? + 2x + 5

A:

Q: dx x 2+1 3.

A:

Q: If (x + yiX3 - 2i)= 16 - 2i, find the value of y

A: To find the value of y we compare both side  imaginary parts

Q: (x5 + 3у)dx — хdу —D 0

A:

Q: x2 - 4 3 dx

A: The given integral is: I=∫x2-4x3dx

Q: 5 4x³-3x²+12 10. Find y = dx

A:

Q: (2æ + 5)² dx

A:

Q: Solve for x. (x + 2)(3x - 5) = 0 Options: x = -2 x = 2 x = 5/3 x = - 5/3

A: Consider the provided expression, x+23x-5=0 Solve for x. Using the zero factor of principle If ab=0…

Q: 3 solve Z²-1 where 2=2+²y; NiSER +

A:

Q: (е2х-1)2 dx е 2х

A: topic - indefinite integral

Q: ²+y=0 y (+1) = 2

A:

Q: +3 2y +1 4x-35 5y-8 4 11/5

A:

Q: x²dx a. V2x-x2 x2 dx b. 1-х6

A:

Q: (3 2X +2X +2 dx x²+2x=x -2

A: As per guideline we have to solve

Q: - 5 = 24 + Z = -1 2x + 34 = 2 -y-2Z = (Mabrices), find of Z Ron Rescaling

A: The given system is: -x-2y+z=-12x+3y=2y-2z=0

Q: 13x+30= (류,-1) and (-3,) 4. Find the equation that contains 7'3)

A:

Q: Calculate y ".  y = 12x3 − 5x2 + 3x

A:

Q: Find y'. y= (6 + X 4

A: