х — у+z Let T : R3 R' be the linear transformation defined by T y x + y + z and let A be the .—х — у — standard matrix of T. Find an orthonormal basis for im(A).

Q: practice question 17

A: Given:

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A: Greg knows that,he requires between 5 and 7 minutes to answer a question on his physics tests.He is…

Q: What is the answer to, A=b2+2bh when we are supposed to solve for h

A: In this question , we can solve for 'h' .

Q: It's just one question the solutions Are ther and I need the answer. ThankYou!

A: The population proportions difference CI is, (p^1-p^2)±Zp^1(1-p^1)n1+p^2(1-p^2)n2where p^1 and…

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A: a) the first power source model is given by  V1(t)=Re( 2e3it) note that we know that eix=cosx +i…

Q: 1. Solve using substitution 2x + y = 14   3x - 2y = 7

A:

Q: 1. Let f(x) = 2x² – x. Find and simplify the difference quotient: f(x+h) – f(x) h

A:

Q: how do you solve part b using the root test?

A: b) Given series is

Q: 2. Vos? |.6 = 0,8Ups - UDs? 0.6 Ups - 2

A:

Q: Solve the given equation for 2. 32z 6 47

A: We have to find the value of x from the given condition

Q: Solve 4*- - gr-4 a. b. x- 2 d. 213

A: Solution: The objective is to solve the given equation

Q: the question didnt have any other information would you be able to solve part d

A: d) It is given that two standard deviations below from the mean is considered as unusually low.

Q: olutions are only partly corre

A:

Q: Missing one of the solutions. fg?

A: The given functions are;  f(x)=(x2+9x), g(x)=(1-x2).

Q: Solve. x+y+z = 3 2x +y-z = 8 x-y+z = - 5 The solution set is {OID}: (Simplify your answer.)

A:

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A: From the given triangle, we have

Q: now could you solve part b of the question

A:

Q: How do you solve this without getting an undefined answer?

A: First we rationalize the numerator .

Q: 318 1. Add-+ 516 NI3 2. Add 11 + 1/1/2+1/²/3

A: (1) 38+56The least common multiple (LCM) of 8 and 6 is 24 .

Q: A d. mLA -18, a=C6,0=9

A:

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

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A: Answer(a):