b. The test statistic ? O (please show your answer to 3 decimal places.) c. The p-value = |(Please show your answer to 4 decimal places.) d. The p-value is ? O a

Q: 2x+3y < 12

A: Given,          2x+3y&lt;12

Q: Solve: 4x=23x-5 . SHOW WORK

A: Given equation:

Q: Solve for x: 3x + 4= 9x +3 25 1 A 3 3. None of the above. SHOW HINT 1 6

A: We want to find the value of x.

Q: Solve: 2x-1 15

A: To solve: 2x-1=15 Solution: We know that if x=a then x=±a. Using above property, 2x-1=152x-1=±15…

Q: 3x-2 olve: 2x-3 2r

A: 3x-22x-3=3x+52x+3

Q: Solve the equation by multiplying by the LCD 7a+3/9 +3 = 27a+29/36

A: Given- 7a+3/9 +3 = 27a+29/36

Q: Solve the formula 21 + 2w = P for w.

A: Given, 2l+2w=P

Q: Solve by elimination: 2x + y = -3   x-y= -9

A: we are given two equations  2x+y=-3x-y=-9

Q: Solve: 3 = 64 X = Blank 1: ||

A: To find the value of x

Q: Solve

A: On solving

Q: Solve for w. 38= -6w - 7w - 27

A:

Q: Solve the equation 14=3y

A:

Q: Solve for a: a2+b2=c2

A: Given that: a2+b2=c2

Q: Could you also solve (d) please

A:

Q: Solve: %3D O n=6 O n=9 O n=78 O n=12 619

A: Equation

Q: find the value of 7m+9 for m=2

A: Given expression : 7m+9

Q: Use logs to solve 6e3n-4+4 = -69

A:

Q: Solve the following y = -3x + 3; (2, 6) %3D

A:

Q: Solve the equation

A: 126-x  =2Formula:xyn=xnyn

Q: Solve the following: 3 | -9 x - 7 | - 2 = 13

A: Simplify the given equation as follows.

Q: Solve for a: 1 -+5b= = 3c

A: Given equation is : 1a+5b=3c To solve for a.

Q: Solve for a 3a - 6 = 3

A: we have the equation3a-6=3add both side by 6 we get 3a-6+6=3+6solving the equation we get 3a=9

Q: b. Solve y = x² + 1 and 2y = 3x+ 4

A: Solve by eqn

Q: Solve (x+5)2=27

A: Explanation of the answer is as follows

Q: Find (6æ° +3x?) dx

A: We know that integration of xn is -      =   xn+1/n+1. Here i attached solution of this question.

Q: 146-d solve for d

A:

Q: 6. Solve for x :5

A:

Q: Solve PDE, Sike ODE am 2112+914+ 44=-3c0sx – 29 sinx

A: Given: The Equation is 2uxx+9ux+4u=-3cosx-29sinx

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.