Erik and Nita are playing a game with numbers. In the game, they each think of a random number from zero to 20. If the difference between their two numbers is less than 10, then Erik wins. If the difference between their two numbers is greater than 10, then Nita wins. I pick Erik won and they asked,Use your previous answers to write an algebraic statement that represents all the ways your player will win. Be sure to define your variable

Answers

Answer 1
Answer:

An algebraic statement that represents all the ways Eric will wins is |x-y|<10, where x be the number that Eric thinks and y be the number that Nita thinks.

If the difference between their two numbers is less than10, then Erik wins. If the difference between their two numbers is greater than10, then Nita wins.

Let x be the number that Eric thinks and y be the number that Nita thinks.

For to Eric to win, the difference in the numbers should be less than10.

That is, x-y<10, for x>y or y-x<10, for y>x.

Or |x-y|<10.

Learn more about inequalities and graph here:

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Answer 2
Answer:

Erik-   |x-y|<10

Nita-    |x-y|>10


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Multiply.
(–4) ∙ (–8)
a. –32
b. –12
c. 12
d. 32

Answers

(-4) X (-8) = (32)...=>Always remember in multiplying integers when both the signs are negative(-) then u multiply and put the positive(+) sign ...the product would be positive....=>and when both have positive (+) sign ,u multiply and put the plus sign ...=>and when both are different ,one positive(+) and other negative(-) then u multiply and put the negative(-) sign....(the same rules are followed in divisions also)....=>So here the answer is option D(32) ...Hope it helps!!!
the correct answer is D 32

Trina borrowed $460 from a friend. Her friend charged her 5% simple annual interest. How much will Trina owe her friend in total after 3 years? Use the simple interest formula to solve. I = prt I = (460)(0.05)(3) Trina must pay her friend a total of $ .

Answers

Answer:

The interest of 3 years

=(460×5%)×3

Trina will owe her friend

=460+(460×5%) ×3

=460+23×3

=460+69

=$529

Step-by-step explanation:

Answer:The answer is 529

Step-by-step explanation:

What is the value of the ratio of the surface area to the volume of the right prism? A.
1.4

B.
1.07

C.
0.94

D.
0.7

length is 6
height is 3
width is 5

Answers

so first fin the area then surface area and the volume
volume=legnth times width times heigh ttimes width=3 times 5 times 6=90
volume=90
surface area=(2 times 3 times 5)+(2 times 3 times 6)+(2 times 5 times 6)=(2 times 15)+(2 times 18)+(2 times 30)=30+36+60=126

volume=90
surface area=126
radio fo surface area to volume
90:126
simplify and treat as fraction
5:7
since they area all decimals they expect us to divide
5/7=.714
the closest answer is D, 0.7

the answer is D 0.7

The answer is A. 1.4

What is the answer to this please?
-3(x+2)+5x = -9

Answers

Answer:

-3(x+2)+5x=-9\n-3x-6+5x=-9\n-3x+5x=-9+6\n2x=-3\nx=-(3)/(2)

Can someone do this it's hard I need help

Answers

10. G (one box below G; one left of D)
11. F (one box below F)
12. F

13. E to F and A to B
14. C to D and E to F
no diagram 2.  sorry can't help with the rest :(

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:

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