Find the effect of each of the following operators on the corresponding function. Â = d2 A) f(x) = 6e2x* dx2 B) = -exp f(x) = sinx? d? C) A = +x?. f(x) = 2x3 – 14x? + 1 dy2 dx

Q: Find T(v) by using the standard matrix and the matrix relative to B and B'. T: R² R², T(x, y) = (2y,…

A:

Q: -12 -4n = 20 Solve for N

A: Given, -12 - 4n = 20 => -4n = 20 + 12

Q: Solve. 31 +35(2¹) = 74 X - Round to 4 decimal places.

A:

Q: Cim 2x-y?

A:

Q: - 3x<12 and x+423

A:

Q: Solve for b. r= (3+b)m b =

A: Please refer the attached image for complete solution.

Q: ) Solve: |5x - 7| = 3. a. -2, -4/5 b. 2 c. 4/5 d. 2, 4/5

A:

Q: 95 The em af the aquenaR (-1'a

A: Tha above question is answered below

Q: b by factory Solve -2 2p²² + p ²²-1 1 = 0 D

A:

Q: solve for x

A: Solve the equation for x as follows.

Q: Solve z5 – V2j + 1 = 0

A: Given : z5-2j+1=0

Q: Could you also solve (d) please

A:

Q: 7) Solve for x: 5x - 2x+7= 0 %3D

A: Solving by quadratic formula we can get

Q: 3y 6y 2x° 2.

A:

Q: X - 2y = 3  3x = 6y + 9 solve by substition

A:

Q: Solve the equation for n ny+ zp=nq+h

A:

Q: 4.) Solve and check 15 -3x = 30

A:

Q: 8.) Solve for b 2 = -b + 7

A:

Q: Solve for x in: 3x²ex + 2xe* =

A: The equation is given as 3x2ex+2xex=0

Q: n=5ry2-2rz solve for Z

A: It is provided that n=5ry2-2rz. Basic arithmetic operations can be performed to eliminate z from the…

Q: 5) Solve: 2 1n(4 - 3x) + 1 = 7

A:

Q: 146-d solve for d

A:

Q: olve for w 2w2 +18w+28=(w+7)2

A: Given: 2w2 +18w+28=(w+7)2  ⇒2w2 +18w+28=w2+14w+49⇒2w2 +18w+28-49=w2+14w+49-49…

Q: 3. Solve: a. 3*-1 - 2*+2 = 0 b. 22x + 2*+1 – 23 = 0

A:

Q: Solve

A: Give equation is

Q: 6 (1– e-nS) s2 + 9

A: Solution :

Q: d) Solve (0.8x?y³z– 0.6xy²z² +0.4y²) + (0.2y²)

A:

Q: Solve. 4- 2x = 10 A) -7 B) -3 D) 3

A:

Q: 52x - 3(5*) = 28

A:

Q: Solve for x: 3* - 6(√3)* 27 = 0

A: We see     3x - 6(√3)x - 27          = (√3)2x - 6(√3)x - 27          = (√3)2x - 9(√3)x + 3(√3)x - 27…

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.