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Sati [7]
3 years ago
15

Jerry was counting the money he received for his birthday from his auntie he receive nine dollars from his uncle he receive nine

his best friend gave him 2223 and 22 and 22 in his sister gave him seven determining me round to the nearest 10 median mode and range of the money he was eight
Mathematics
1 answer:
AysviL [449]3 years ago
4 0

Answer:

Mean = (9+9+22+23+22+22+7) ÷ 7 = 10

In Order: 7 9 9 22 22 22 23

Median = 22

Mode = 22

Step-by-step explanation:

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Jon was at a football match.
nexus9112 [7]

Answer:

no he will make it home at 18:15

Step-by-step explanation:

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6 0
3 years ago
IN DESPERATE NEED OF HELP :(
Eddi Din [679]

So, the problem is asking for one of the equations to be rewritten. Lets rewrite the second one. The way to create a system of equations that will cancel is to create a situation where the a or b of both equations add to 0. In this case, we can multiply the second equation by 3 to turn the 3y into 9y.


3(-x + 3y) = (6)3

-3x + 9y = 18


Our new system is 4x - 9y =9 and -3x + 9y = 18. We can now add these together.


4x - 9y = 9

-3x + 9y = 18


Adding each part straight down, we get the equation:

x + 0 = 27


We now have an equation with a single variable, which also tells us that x is equal to 27.


Extra: To find the value of y after this, we merely need to plug in the value of x to one of the equations and solve for y.


-27 + 3y = 6

3y = 33

y = 11

8 0
3 years ago
Which expression shows how to use place value and the distributive property to find 56(82)? 56(80) + 56(2) 56(8) + 56(2) 50(6) +
gladu [14]
The first answer is correct.
56(80)+56(2)
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A hairdresser is deciding where to open her own studio. If the hairdresser chooses Location A, she will pay $1200 per month in r
Ymorist [56]
She will need to cut 26.6 haircuts a month a location A to break even (1200/45 = 26.6) so roughly 27 haircuts to make a profit


She will need to cut 30 haircuts at location B to break even (1800/60 = 30) and 31 hair cuts to see a profit.


She will need to cut 30.67 haircuts at location A and 33 haircuts at location B to make the same profit at either location (Roughly $180).


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3 years ago
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Norma-Jean [14]
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4 years ago
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