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kykrilka [37]
3 years ago
11

A cup is 6.4 cm tall, not including a 0.6 cm lip. Cups are stacked inside one another. You may want to draw a diagram to help yo

u see how the height of the stack of cups increases. Select the function that represents the height of a stack of cups in terms of the number of cups in the stack.
Mathematics
1 answer:
gtnhenbr [62]3 years ago
3 0
6.4 + 0.6x = h

where as x equals how many cups you have stacked and h equals the total height of your stack of cups


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Simplify. consider all cases. <br> 12-x
blsea [12.9K]

Answer:

x-12

Explanation:

I thought about it, and just flipped the numbers. I use an online grading system to check it, so I am pretty confident I am correct.

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What is the selling price of a table ticketed at $1,234 with a 22% discount? A. $962.52 B. $271.48 C. $926.25 D. $1,000.00
vovangra [49]
1234 multiplied by 0.22(22%) equals 271.48.
1234-271.48=962.52(A)
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Use the graph of f (x) to find the solutions to the equation f (x) = 0.
inna [77]
The graph intersects y = 0 at x = 2 and x = -6, so the answer is B.
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3 years ago
Michael is 4 times as old as Brandon and is also 27 years older than Brandon.
gtnhenbr [62]
M=4b
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4 years ago
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Deanna collected data on the favorite sports of the students of two grades. The table shows the relative frequencies of rows for
Blababa [14]

Answer:

In Grade 8, 22% of students liked volleyball.

Step-by-step explanation:

Given:

The table representing the relative frequencies of different sports in different grades among the students.

                           Swimming      Running    Volleyball                   Row totals

Grade 8                        0.14           0.18         0.22                          0.54

Grade 9                        0.17           0.24        0.05                          0.46

Column totals              0.31           0.42        0.27                             1

Relative frequency gives the ratio of the number of quantities of a particular kind and the total number of quantities.

\textrm{Relative frequency}=\frac{\textrm{Number of students in a particular sport}}{\textrm{Total students}}

From the above table, we can conclude the following points:

Grade 8:

14% liked swimming, 18% liked running and <u>22% liked volleyball</u>. So, a total of 54% students liked playing sports.

Grade 9:

17% liked swimming, 24% liked running and 5% liked volleyball. So, a total of 46% students liked playing sports.

Combining students of grade 8 and 9:

31% liked swimming, 42% liked running and 27% liked volleyball.

From all the options available, we observe that, third option is only correct.

In Grade 8, 22% of students liked volleyball.

6 0
3 years ago
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