at the ring toss booth in a carnival 8 people lost and forty people won. how many times as many people won as lost?

Answers

Answer 1

Answer: 32 people won as lost

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Describe how to find 5-(-8) on a number line. If you found the difference using counters, would you get the same result? Explain

Answers

First of all 5-(-8) is the same thing as 5+8. So you would add 5+8=13

Julie spends $ 5.62 at the store. Micah spends 5 times as much as Julie. Jeremy spends $6.72 more than Micah . How much does each person spend?

Answers

Answer:

Julie = $5.62 Micah = $28.10 Jeremy = $34.82

Step-by-step explanation:

5.62 * 5 = 28.1

28.1+6.72=34.82

easy all you have to do is times $5.62 by 5 once you get your answer that will be Micah's price then, add 6.72 then you will get you answer for each of them or

Answer:
Julie: 5.62
Micah: 21.20
Jeremy:27.92

I recommend showing the work because you don't want just the simple answer.

Solve each system of linear equations by substitutions.1. 3x-2y=9 y=2x-7
2. Y=x-4 2x+y=5
3. X+4y=6 y=-x+3

Answers

1.
$3x-2y=9 \n y=2x-7 \n \n \hbox{substitute 2x-7 for y in the 1st equation:} \n 3x-2(2x-7)=9 \n 3x-4x+14=9 \n -x=9-14 \n -x=-5 \n x=5 \n \n y=2x-7=2 * 5-7=10-7=3 \n \n \boxed{(x,y)=(5,3)}$

2.
$y=x-4 \n 2x+y=5 \n \n \hbox{substitute x-4 for y in the 2nd equation:} \n 2x+x-4=5 \n 3x=5+4 \n 3x=9 \n x=3 \n \n y=x-4=3-4=-1 \n \n \boxed{(x,y)=(3,-1)}$

3.
$x+4y=6 \n y=-x+3 \n \n \hbox{substitute -x+3 for y in the 1st equation:} \n x+4(-x+3)=6 \n x-4x+12=6 \n -3x=6-12 \n -3x=-6 \n x=2 \n \n y=-x+3=-2+3=1 \n \n \boxed{(x,y)=(2,1)}$

Suppose that you have the option to buy an item with either cash or credit. Under which condition would you use credit?

Answers

if you didn’t wanna type in ur pin . that’s the only reason i don’t use cash

last week Cy earned slightly more money than he spent. is his net income represented by a positive number or a negative number? Explain.

Answers

It's a positive number. Here's why:
Let's say he earned $10 and only spent $9. This means he would have $1 left. That isn't much, but it is still a positive number because he did not spend more than he made. For example, if he spent more than he made, it would look like this: He made $10, but spent $11, which leaves him with a debt of $1, which can be represented by $-1.

0.34+0.1+0.25 use benchmarks to estimate

Answers

Round .34 to .30, .1 to 0, and .25 to .30.
30 + 0 + 30 = 60.

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