What is the absolute value of -10

Answers

Answer 1
Answer: absolute value is basically made everything positive, so it is 10! :)

Answer 2
Answer: the absolute value of -10 is 10 because that is the opposite number.

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Tell me $154 for 11 hours of work at the same rate how many hours would he have to work to make 182

Answers

Answer:

13 hours

Step-by-step explanation:

find the hourly rate by dividing $154 by 11

$154 ÷ 11 = $14 per hour

now divide 182 hours by the hourly rate , that is

182 ÷ 14 = 13

He would have to work 13 hours to make $182

Please help I don't know what to do for number 40

Answers

x - tickets for adults
y - for students

6x+4.5y=1155\nx+y=240\n\n6x+4.5y=1155\n-4.5x-4.5y=-1080\n----------\n1.5x=75\nx=50\n\n50+y=240\ny=190

Robert runs 25 miles. His average speed is 7.4 miles per hour. He takes a break after 13.9 miles. How many more hours does he run? Show your work

Answers

Answer: Robert runs for approximately 1.50 more hours after taking a break.

Step-by-step explanation:

To find out how many more hours Robert runs after taking a break, we need to determine the time it takes for him to run the remaining distance.

We know that Robert runs a total of 25 miles and his average speed is 7.4 miles per hour. To find the time it takes for him to run the entire 25 miles, we can use the formula:

Time = Distance / Speed

Time = 25 miles / 7.4 miles per hour

Time ≈ 3.38 hours

Since Robert takes a break after running 13.9 miles, we need to subtract the time it took him to run that distance from the total time.

To find the time it took him to run 13.9 miles, we can use the formula:

Time = Distance / Speed

Time = 13.9 miles / 7.4 miles per hour

Time ≈ 1.88 hours

Now, we can subtract the time for the break from the total time to find how many more hours Robert runs:

Remaining time = Total time - Time for the break

Remaining time ≈ 3.38 hours - 1.88 hours

Remaining time ≈ 1.50 hours

Therefore, Robert runs for approximately 1.50 more hours after taking a break.

Answer:

1.5 hours more

Step-by-step explanation:

In order to find out how many more hours Robert runs, we need to find the total time it takes him to run 25 miles. We can do this by dividing the total distance by his average speed.

\sf \textsf{Total time }= \frac{\textsf{Total distance }}{\textsf{ Average speed}}

\sf \textsf{Total time }=\frac{ 25 miles }{7.4\textsf{ miles per hour}}

\sf \textsf{ Total time = 3.378378378378378 hours}

We already know that Robert takes a break after 13.9 miles. This means that he runs for:

\sf \textsf{25 miles - 13.9 miles = 11.1 miles after his break}

And to find out how many hours Robert runs after his break, we need to divide the distance he runs after his break by his average speed.

\sf \textsf{Time after break } =\frac{\textsf{ Distance after break }}{\textsf{Average speed}}

\sf \textsf{Time after break CD call }=\frac{ 11.1 miles }{\textsf{ 7.4 miles per hour}}

\sf \textsf{Time after break = 1.5 hours}

Therefore, Robert runs for 1.5 hours more after his break.

Which function rule does the graph represent?

Answers

answer : a

step by step explanation :

solve for y.try factoring first,if factoring is not possible or difficult use quadratic formula,(y2  2isabovey -10y+23=0)

Answers

y^2-10y+23=0\n y^2-10y+25-2=0\n (y-5)^2=2\n |y-5|=\sqrt2\n y-5=\sqrt 2 \vee y-5=-\sqrt2\n y=5+\sqrt2 \vee y=5-\sqrt2

Martin burns 360 calories running for 30 minutes. Paul burns 165 calories for every 15 minute he runs. If Kara runs for 20 minutes, how many calones would she have to burn to have a rate calories burned per minute of running that is between Martin and Paul? Please explain and give evidence.​

Answers

Answer:  She would have to burn between 220 and 240 calories per minute to have a calorie burn rate between those of Martin and Paul.

Step-by-step explanation:

Martin:

360 calories / 30 min = 12 calories/min

Paul:

165 calories / 15 min = 11 calories/min

Kara:

Needs to burn between 11 and 12 calories/min, so we'll calculate the range:

11 calories/min x 20 min = 220 calories (minimum # calories she can burn)

12 calories/min x 20 min = 240 calories (maximum # calories she can burn)