X +2 5x? +xF-10x3+12 eotle Show yourR checking of your ans wese.

Q: 9, Co

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Q: 6+udu

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A: The given expression is,

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A: our objective is to solve.

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A:

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A: Combination:

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A: Given figure is:

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A: Explanation of the solution is given below....and in the top equation we multiplying to each other…

Q: 20 3. Evaluate (2k? + 3k + 4) k=1

A: To find the given summations

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Q: What is 2 + 2?

A: 2+2=4

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A: Solve for TP

Q: Solve the equation x - x = 42 using a trial and improvement method. You MUST show all your working.

A:

Q: sir can you solve the problem with explanation, I am beginner

A: Volume of solid problem....

Q: Find z. 45° 2. 45°

A:

Q: f (æ) = 5x – 3 f(5) =|

A: given f(x) =5x-3f(5) means value of f(x) at x=5substitute x=5 in f(x) to get the f(5) value

Q: problem, but I d

A: Introduction: To make it less hard or difficult; to make it simpler or easier To condense an…

Q: I'm having trouble with this but can I get a and b for this problem thank you!

A: n1=80, x1=64 n2=60, x2=39 X: people got sick 1: Ate fish 2: Did not eat fish

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A:

Q: 7. If 2 0 -1 A = -3 1 and B = 1 0 -2 -3 -3 -2 find ABT.

A:

Q: 1) x - 3x 2) 3x - 2x 3) 2p. p? 4) 2k² - k 5) (29)*. 2² 6) (2* . 2)“

A: To solve above examples, we are going to use following formulae.

Q: 1. Evaluate S¹₂ -5x³ + 4x + 1dx .

A:

Q: the

A: The given equation is -4x-5+2x=34.

Q: Solve for x when. 3x 2x2 -14х x +2 x - 4 х2 — 2х —8 ||

A: Topic - solution of quadratic equation

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Q: 1 Evaluate: 2 V4-x?

A:

Q: 1. a) aPa b) sPs c) 10P2

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Q: Hello I need help solving this question, parts b-d thank you!

A: Given dat: Mean = 20 Standard deviation  = 6 To find the respective  probabilities

Q: a5x'y 25.X y" 25.X. 40 -5 40 40 y

A: We can answer the question as below.

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Q: (10e-10)/3

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A: Simplification

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A: The objective is to solve the above question.

Q: x2 4. 2 (x³- А. 3/4 В. 3/7 D. 7/3 Е. 1/6 C.

A: Given function is, ∫01x2x3+12dx

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Q: -3V20 - V5

A: i have provided this answer in step- 2.

Q: area

A:

Q: 4x 2.

A: We have to solve the given integral.

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Q: Please

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Q: solve for x

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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.