2. Differentiate: (а) (3x– 1)} (b) Vx+2 3 (c) V1-4x

Q: Convert the polar equation r = 16 sin 0 to a rectangular equation.

A:

Q: (3x-1)2/x+1

A:

Q: (3x+5y)2

A: ANSWER :

Q: log (x*+3x +9) = 2

A:

Q: 4(x + 8) = 2(4 + 2x)

A:

Q: Expand: (x + 2y)5.

A: Consider the provided expression, x+2y5 Simplify the provided expression. Apply the binomial…

Q: verify that 6A = 3(2A)

A: Here given  Thus

Q: dx x²V(x² -4) Select one: a, 4x b. Vx? - 4) + C C. -Vx? -4) + C 2x d. Vx² - 4) 21 wwm + C 2x

A:

Q: (x2y2)2

A:

Q: (12x²- 1! x²y-12 xy - 25y) (3x- 5y) 3.

A: To find the quotient when 12x3-11x2y-12xy-25y3 is divided by 3x-5y

Q: verify that 3(A + B) = 3A + 3B

A:

Q: (3x/5y) (y2/6x)

A: The given expression is                                     3x5yy26x Now we simplify this given…

Q: (24+2x-x2)1/2dx

A:

Q: -3x(x-3y+7)

A: To solve -3x(x-3y+7)

Q: What is 2y+2x ?

A: Evaluate expression 2y+2x

Q: 1) Simplify: 3(2x – 4) + 3x + 2

A:

Q: (6x-1)(x-4)

A: roots of the above equation are  x= 4, 1/6   and the equation form is 6x2 -25x + x = 0 detailed…

Q: Evaluate 9x 9 (2x - 3)(x + 3) T -dx +C

A:

Q: (2x) (3x+10)

A:

Q: Expand (x²n + 2x"y" + y2n)(x2n – 2x"y" + y2n)

A: To evaluate: x2n+2xnyn+y2nx2n-2xnyn+y2n We know that xm×xn = xm+n

Q: の (3×4 2dx 2 +12x -15)2

A: we have to find the integral

Q: 8(7a+3)=304

A: