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iragen [17]
3 years ago
9

HELP ME PLZ I BEG YOU

Mathematics
1 answer:
Dmitry [639]3 years ago
6 0

Answer:

Option H

Step-by-step explanation:

<u>Step 1:  Determine which option is correct</u>

Option F:  The mode/most common number in Store 1 is 2 which the mode of Store 2 is 1.  So... the first option is not correct.

Option G:  The range for both of the data sets are 6.  So... the second option is not correct.

Option H:  The mean/average of Store 1 is 2.9 which the mean/average for Store 2 is 2.  So... this option is correct because store 1 does have a higher mean than store 2.

Answer:  Option H

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I need help plssssss
mariarad [96]

Answer:

the answer is c

Step-by-step explanation:

7 0
3 years ago
Read 2 more answers
PLEAS HELP...FIRST CORRECT ANSWER WILL GET BRAINLIEST....PLEASE ANSWER NOW!!!!
dexar [7]

*a clearer picture containing the graph is shown in the attachment

Answer:

20% of the class earned a D

Step-by-step Explanation:

Step 1: Determine the total number of students represented on the graph:

9 students => D

5 students => C

14 students => B

17 students => A

Total number of students = 45

Step 2: Express each category of students who scored a particular grade as a fraction and as percentage.

9 students => D => \frac{9}{45} = \frac{1}{5} => as percentage, we have \frac{1}{5} * 100 = 20 percent

5 students => C => \frac{5}{45} = \frac{1}{9} => as percentage, we have \frac{1}{9} * 100 = 11.1 percent

14 students => B => \frac{14}{45} => as percentage, we have \frac{14}{45} * 100 = 31.1 percent

17 students => A => \frac{17}{45} => as percentage, we have \frac{17}{45} * 100 = 37.8 percent

Step 3: Check each statement to see if they are true or not based on the calculations above.

Statement 1: "⅕ of the students earned a C."

This is NOT TRUE From our calculation, ⅑ of the students earned a C.

Statement 2: "3% more students earned an A than a B." This is also NOT TRUE.

37.8% earned A, while 31.1% earned a B. Thus, about 6.7% more students earned an A than a B.

Statement 3: "20% of the class earned a D".  This is TRUE.

Check calculation in step 2.

Statement 4: "¼ of the class earned a B". This is NOT TRUE.

¼ is 25% of the class. Those who earned a B account for 31.1% not 25% (¼ of the class).

The correct statement is: "20% of the class earned a D"

7 0
3 years ago
Solve this2^x=3^(x+1) what are the exact and approximate solutions
GrogVix [38]

Take the logarithm of both sides

x = log_{2}(3)x +log_{2} (3)

Move expression

x-log_{2}(3)x = log_{2}(3)

Factor out x

x(1-log_{2}(3)) =log_{2}(3)

Divide

x = (log_{2}(3)) / (1-log_{2}(3))

<h2></h2><h2>x≈ -2.70951</h2>
7 0
3 years ago
Which expression has the same value as 46.1-97.2?
Natali [406]

Answer:

A 46.1+(-97.2)

Step-by-step explanation:

Its the same as going 46.1 - 97.2 because your adding a negitive to a positive you canceling out the addition with the negitive so your now subtracting

5 0
3 years ago
A $5000 principal is invested in two accounts, one earning 1% interest and the another earning 6% interest. If the total interes
algol [13]

Answer: in the 1% account we have $2600 and in the 6% account we have $2400.

Step-by-step explanation:

We have two amounts A and B such that:

Where A is the amount invested in the 1% earning interest account and B is the amount invested in the 6% earning interest account.

A + B = $5000,

If the interest is yearly, then we have that, after one year, the interest is:

A*(1%/100%) + B*(6%/100%) = $170

A*0.01 + B*0.06 = $170

So we have two equations:

A + B = $5000

A*0.01 + B*0.06 = $170

In the first equation we can isolate A and get:

A = $5000 - B

and replace it in the other equation:

($5000 - B)*0.01 + B*0.06 = $170

$50 + B*0.05 = $170

B*0.05 = $120

B = $120/0.05 = $2400

Then A = $5000 - $2400 = $2600.

4 0
3 years ago
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