Luke and Joshua work at a dry cleaners ironing shirts. Luke can iron 35 shirts per hour, and Joshua can iron 25 shirts per hour. Luke worked 3 more hours than Joshua and they ironed 345 shirts between them. Determine the number of hours Luke worked and the number of hours Joshua worked.

Answers

Answer 1
Answer: It’s 48 because I worked it out on paper and got it right
Answer 2
Answer:

Answer:

48

Step-by-step explanation:

I solved the problem step by step on paper and got it right


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Put these in order size, the smallest first
0.9, 75%, 4/5

Answers

smallest to largest:

4/5, 0.9, 75%

hope I helped... :D

4/5, 0.9, 75%. This is from smallest to largest.

Factor the expression: 2n³ + 22n² + 60n

Answers

Answer:

2n(n + 5)(n + 6)

Step-by-step explanation:

given the expression

2n³ + 22n² + 60n ← factor out the common factor of 2n from each term

= 2n(n² + 11n + 30) ← factorise the quadratic

consider the factors of the constant term (+ 30) which sum to give the coefficient of the n- term (+ 11)

the factors are + 5 and + 6 , since

+ 5 × + 6 = + 30 and 5 + 6 = + 11

use these factors to split the n- term

n² + 5n + 6n + 30 ( factor the first/second and third/fourth terms )

= n(n + 5) + 6(n + 5) ← factor out (n + 5) from each term

= (n + 5)(n + 6)

Then

2n³ + 22n² + 60n

= 2n(n + 5)(n + 6) ← in factored form

4y - 3 + 2y = 7y + 2

Answers

Answer:

y = -5

Step-by-step explanation:

  • 4y - 3 + 2y = 7y + 2
  • 4y - 7y + 2y = 3 + 2
  • -y = 5
  • y = -5

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Brainliest me please :(

Answer:

Y=-5

Step-by-step explanation:

-4y on each side then -2y on each side so it is know -3=y+2. Y must be -5 because -3-2=-5

Plan 1 . A flat rate of $7 per month plus $2.50 per video viewed Plan 2. $4 per video viewed What type of functions model this situation? Explain how you know?

Answers

Answer:they are both linear because Their slopes are constant.

Step-by-step explanation:

An equation was created for the line of best fit from the actual enrollment data. It was used to predict the dance studio enrollment values shown in the table below:Enrollment Month
January February March April May June
Acutal 120 140 150 140 150 130
Predicted 80 150 110 150 110 150
Residual 40 −10 40 −10 40 −20


Analyze the data. Determine whether the equation that produced the predicted values represents a good line of best fit.
No, the equation is not a good fit because the residuals are all far from zero.
No, the equation is not a good fit because the sum of the residuals is a large number.
Yes, the equation is a good fit because the residuals are not all far from zero.
Yes, the equation is a good fit because the sum of the residuals is a small number.

Answers

The right answer for the question that is being asked and shown above is that: "No, the equation is not a good fit because the sum of the residuals is a large number." Determine whether the equation that produced the predicted values represents a good line of best fit.

The equation that produced these predicted values is not a good fit given that the sum of the residuals is a large number.

What is the sum of the residuals in a regression equation?

The sum of the residuals in a regression is a value that is always supposed to be almost equal to zero in a regression analysis.

The residual tells us that the error term has been reduced to the minimum in the regression analysis.

Read more on a regression analysis here:

brainly.com/question/7781679

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How many solutions will the following equation have: x squared -49=0

Answers

Xsquere-49=0
Xsquere=49
X=√49 (squere root of 49 is 7)
i.e  X=7
If u use factoring then x can be 7 or -7