(15x + 14)°. (2 1x – 22)°

Q: (3x + 8) (4x + 4)°

A:

Q: dx 16x4 – 1

A:

Q: 4. dº (b-10)° (b + 10) 2u+2 6 3 5u - 10

A:

Q: Multiply. (2u² – 4u– 3)(6u+ 7) - Simplify your answer.

A: Given data: The given expression is (2u2-4u-3)(6u+7). The general expression for multiplication of…

Q: 6х2-8 a. y = 2х

A:

Q: dx x2 + 25'

A: Here we will sove the given intigral,

Q: 5а - 4b 4b = 17 3a + 4b = 23

A:

Q: Multiply the following. (-6x°) (5x?) (- 6x) (5x2) = (Simplify your answer.)

A: Given, -6x25x2  We have to multiply the expression.

Q: 48x ys 323

A: topic simplification

Q: -(8х — 1)° (4х + 7)°

A:

Q: と+20 2+x°

A:

Q: bx -9 8x° 4エ

A: Given that: 6x-9y-518x10y-6

Q: 7m+3/9−5m=4m−5/3−1

A: Solve the equation for m.

Q: (2x +1)° (5x +5)°

A: Solution: The objective is to find the value of x

Q: 20 = - 4k-6x

A: We have to find x

Q: dx + 100

A: Consider given integral as  I=∫-∞∞dxx2+100 We know that  ∫dxx2+a2=1atan-1xa

Q: (2x-2)° (x+5)°

A:

Q: 12x+x² 2.

A: Given that, ∫dx2x+x2   As we know, 1+tan2x=sec2x ddxsecx=secxtanx ∫secxdx=ln|tan(x)+sec(x)|+C

Q: 6r2+7r-55=0

A: Given the quadratic equation  6r2+7r-55=0 To solve the equation  By using quadratic formula,

Q: x²-3x+½=0

A: Given expression is, x2-3x+12=0

Q: X = (5x+20)° 11 11 (3x+44)°

A: The figure of the circle is To evaluate: The value of x

Q: 20 3+4i

A: Solution:

Q: 10 - 2v = -5v - 50 %3D

A: In this given question we can find value of v.

Q: (3x + 2)° 2x (x + 5)° (2x + 1)°

A: When the sides of a quadrilaterals are extended and the exterior angles are produced. The sum of…

Q: X+43 -2 16) %3D ,x=0

A:

Q: (4х + 17)° (5х— 1)° B А

A:

Q: x8 − 2 = −6

A: Given: x8 − 2 = −6

Q: V2 8. Simplify (Give EXACT answer) V3

A: