ſcsch¯(1– x¯)dx

Q: Find (5a2 + 3z")da + C

A: To evaluate:∫5x2+3x7dx

Q: (152+ 10i) – (153– 57i) =|

A:

Q: 256 = (1/4) 3x +2

A: We have to solve the given equation. Using am=1/a-m and (ab)m=ambm

Q: Multiply the following. (4x- 3) (х -х+9) (4x - 3) (x³ - x + 9) (Simplify your answer.)

A:

Q: Simplify completely: (x²/3 y³/7) 5/6 x7/72 y4/21

A:

Q: simplify (5/6 g- 7/8 h) + (4/9g+7/12h-5)

A: Given, 56g- 78h + 49g+712h-5

Q: Find numbers a, b and c (if possible) so that 2x 3 −9x 2 +8x −2 = (2x −1)(ax2 +bx +c).

A: Obtain the value of a, b and c as follows.

Q: what is (2 -4x)=1

A:

Q: Divide x? – 3x + 5 into 3x – 14.x3 + 3x2 + 18x – 19

A:

Q: (4x+2)0 L. 300 (8+6xP

A:

Q: d.

A:

Q: x²dx 3. (2 +3x)²/3

A: To integrate: ∫x22+3x23dx

Q: √(8 x +4) =6

A:

Q: Simplify completely: (x7/2y1/2)3/2/x1/4y5/4

A:

Q: VA – 3 4 2x + 1 X

A: To find the value of the given integral by substitution method. Here we change the dx to dz and then…

Q: da 2 (x4 – 6x бх" + 9)

A:

Q: (a + 5) = 49 x +5 2.

A:

Q: Rationalize the numerator : [√(x + 7) - √x] / 7

A: The given expression in fraction form is: [√(x + 7) - √x] 7

Q: Simplify as much as possible: 5 /10 -J10 b. 12-3/15-3+5,/15 a.

A: From the given problem: a).   510-10   It is a similar element so we can add or subtract simply.…

Q: (10-3)(10+3)=

A: Given Expression. (10-3)(10+3)

Q: What is the reciprocal of x2 x − 4 ?

A: The function is given by,