What is negative 94/21 converted into a positive number?

Answers

Answer 1
Answer: You can't just change negative numbers into positive numbers.  They're completely different things.

I'm sure you worked with the number line in school.  Do you remember how the negatives are on one side of zero, and the positives are on the other side ?

You dress a lot different when it's 40 degrees below zero outside, compared to what you put on when it's 40 degrees above zero.  They're completely different numbers.

In the same way, 1,400 feet below sea level is the lowest spot on Earth, at the Dead Sea in Israel, but 1,400 feet above sea level is like somewhere in Nebraska or northern Texas.  They're completely different numbers.
Answer 2
Answer:

Final answer:

To convert a negative fraction into a positive number, you can simply take the absolute value of the fraction.

Explanation:

To convert a negative fraction into a positive number, you can simply take the absolute value of the fraction. In this case, the absolute value of -94/21 is 94/21.

Learn more about Converting negative fractions to positive numbers here:

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Which statement is true? A. 13/14 > 25/28 B. 21/45 < 4/9 C. 5/6 > 11/12 D. 4/5 < 8/25
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Which calculation could be used to determine thearea of this square?
A=5+5
A=5x5
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A= 4x5

Answers

Answer:

5x5

Step-by-step explanation:

A=Length x Width

So it would be 5x5

Write the ratio as a fraction in simplest form. Then EXPLAIN its meaning: Mrs. Simpson's class has 10 girls and 15 boys. What is the ratio of girls to boys?

Answers

so the ratio is girl/boy which is equal to 10/15 and the simplest form is 2/3 :)))
i hope this is helpful
have a nice day 

Which is greater 875 cL or 875 ml

Answers

Assuming that cl means centiliter, then 875 cl is greater than 875 ml.
875cl will be bigger than 875ml

A group of students wish to go bowling. There is a flat rate of $5 per student for shoe rental. It then costs $2.50 pergame up to 2 games total and then the cost is $2.00 per game after the first 2. If 6 students went, each rented shoes
and each rolled 3 games;
1. create a step function equation to calculate the cost per student per game
2. graph your step function
3. determine the total cost for this bowling outing

Answers

Answer:

  1. c(g)=\left\{\begin{array}{lcl}(5)/(\lceil g\rceil)+2.5&\text{for}&0<g \le 2\n\n(6)/(\lceil g\rceil)+2&\text{for}&g>2\end{array}\right.
  2. see below
  3. $72

Step-by-step explanation:

1. Since the function is supposed to give cost per game, it will be the stated cost per game (2.50 or 2.00) in addition to the quotient of the fixed cost and the number of games. For more than 2 games, the "fixed cost" is essentially the $5 shoe cost plus the premium on the first two games, an additional dollar.

For graphing purposes, we choose to use the "ceiling" function, so that any fractional game is charged at the price for the next higher integer number of games.

The "cost per game" function can be written as ...

  c(g)=\left\{\begin{array}{lcl}(5)/(\lceil g\rceil)+2.5&\text{for}&0<g \le 2\n\n(6)/(\lceil g\rceil)+2&\text{for}&g>2\end{array}\right.

__

2. The graph is shown in the attachment.

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3. The cost per game for 3 games is c(3) = 6/3+2 = 4, so the cost for 3 games for 1 student is 3·4 = 12. The cost for 6 students is then 6·12 = 72 dollars.

You have 4/6 cup of flower in your cupboard. A recipe for bread calls for 1/4 cup of flour. How much flour would you have left if you made the bread? what is the answer in simplest terms?

Answers

3/2 I'm pretty sure idk if I'm right though but you'll do good!

How many irrational numbers are there between 1 and 6 ?F. 1
G. 3
H. 4
J. 10
K. Infinitely many

Answers

Irrational numbers are numbers that cannot be expressed or represented as a ratio of two integers. Thus, the answer is K. Infinite many because there are infinite numbers that can be found between numbers 1 to 6; numbers that cannot be expressed as repeating decimals or so.

Think that between numbers 1 to 2 , there are many irrational numbers between same in numbers 2 to 3 , 3 to 4, 4 to 5 and 5 to 6.
Thus, There are infinite numbers of irrational number between numbers  1 to 6




K. Infinitely many
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