an and Standard Deviation of the Percentage of Income Tax Refund Allocated Charity Across Money Conditions oney Condition M SD n ow money 56 6.48 3.20 gh money 54 5,09 2.91

Q: how do you determine coterminals?

A: They are obtained by adding and subtacting 360 degrees

Q: can this be solved with a Z table please?

A: Yes, the questions can be solved using a Z table, please find the work below with the attached Z…

Q: 8(a+9) =

A: Given,           8(a + 9)

Q: What is the LCD of 17/6x, 11/3x+3

A:

Q: Differentiatethefunctionandsimplifyyouranswerasmuchaspossible.Donotforget to show all steps Vã +6 y…

A:

Q: 1. xd(1-x)³x² ] -2-

A: Given ∫01x2(1-x)3dx

Q: 1/3(12x-6)=4x-9

A: the given expression is 1312x-6=4x-9.

Q: (4 - 2 5/6 - 5/12) x (7 1/12 - 5 3/4)

A:

Q: 16 -3(2x-3) - -6x + 9

A:

Q: he LCD of 7/6x and 8/3x+12

A: LCD is the lowest common multiple of the denominators of a set of fraction .

Q: Simplity each of the following. (-21*)' (x+2y)(x-2y) 2.x -8x* (6x²)(-3x³)

A: Given query is to simplify the expression.

Q: A professor use chi-square test to examine the relationship between smoking and colon cancer. He…

A: Number of rows, a = 2 Number of columns, b = 2

Q: Step 2 is worded in a confusing way. Please clarify how Xt and Xt-1 are not iid.

A:

Q: The figure below shows that 4 one-inch segments are needed to make a 1 × 1 square, 12 one-inch…

A: 1×1 square require 4 one inch  segments 2×2 square require 12 one inch  segments 3×3 square requires…

Q: Expand and simplify y=(3x+2)(X^2+4x+9)

A:

Q: Can you explain your multiplication steps in part b?

A:

Q: Differentiate y = (9x - 1)³. y = 8/9x - 9+

A:

Q: can you break it down into a simpler example

A: The following is the original question: give an example of one equation that satifies all of the…

Q: Find the linearzation to appraximate (1.999)^3

A: We have to find the value

Q: CUMPUTER ONLY!   a. 3x+5x+4>4 b. 4−8

A: follow 2nd step.

Q: could whomever is helping me with this problem write a little bit more neatly?

A:

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.