How can you find a unit rate when given a rate?

Answers

Answer 1
Answer: A unit rate has a denominator of 1, and rate does not. For example, I ran 18 miles in 3 hours. That is a rate of 18 miles/3 hours (18 over 3). To make that a unit rate we have to make the denominator 1, so we divide the top and bottom by 3. The unit rate would be 6 miles/1 hour (6/1).

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Multipli lui 6 cuprinsi intre 11 si 39 sunt

Answers

Multiples of 6 between 11 and 39 are

Answer:

12, 18, 24, 30, 36

Step-by-step explanation:

Given.

Number of multiple is 6

Lower limit is 11.

and upper limit is 39.

So, after 11

12 is multiple of 6

18 is multiple of 6

24 is multiple of 6

30 is multiple of 6

36 is multiple of 6

Therefore, total five number is multiples of 6 between 11 and 39

(12, 18, 24, 30, 36)

Plz tell me the answer quick!! (With steps)

Answers

SOLUTION:

Exterior angle = Sum of opposite interiors angles

.

15x - 5 = 43 + (9x - 6)

15x - 5 = 43 + 9x - 6

15x - 9x = 43 - 6 + 5

6x = 42

x = 7

.

Answer: x = 7

True or false: arc measure is the same length as arc length

Answers

Answer:

arc measure and arc length are two different concepts. arc measure is specifically the degree measure of the central angle that defines the arc, while the arc length is the length of the arc itself as a segment of the circumference

There are 5 new books and 7 used books on a shelf. What is the ratio of new books to all books?

Answers

The ratio of new books to all books is 5:12.

In this scenario, there are 5 new books and 7 used books on a shelf. We will determine the ratio of new books to all books and explain it mathematically.

To find the ratio of new books to all books, we need to compare the number of new books to the total number of books, which includes both new and used books. In this case, there are 5 new books and 7 used books, so the total number of books is 5 + 7 = 12.

Now, let's define the ratio of new books to all books using the mathematical notation. We'll use "n" to represent the number of new books, "u" to represent the number of used books, and "t" to represent the total number of books.

Let:

n = 5 (number of new books)

u = 7 (number of used books)

t = n + u = 5 + 7 = 12 (total number of books)

The ratio of new books to all books is given by n/t. Substituting the values, we get:

Ratio of new books to all books = 5 / 12

The ratio can also be expressed in fractional form as 5/12. This means that out of every 12 books on the shelf, 5 are new books, and the remaining 7 are used books. The ratio is simplified to its lowest terms, making it a concise representation of the relationship between new books and all books on the shelf.

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the answer is 5 over 12.           

Your mid-morning break begins at 9:45 A.M. and lasts for 10 minutes. You work 2 hours and 10 minutes until your lunch break. What time does your lunch break begin? ___:___ __M

Answers

Answer:

12:05PM

Step-by-step explanation:

The answer to your question is 12:05 PM. God Bless!

A line with a slope of -8 passes through the points (6,-1) and (w, 7). What is the value of w?

Answers

Answer:

The value of w is 5.

Step-by-step explanation:

To find the value of w, we start with the slope equation. Then, we input all of the values we are given.

m(slope) = (y2 - y1)/(x2 - x1)

-8 = (7 - -1)/(w - 6)

-8 = 8/(w - 6)

Now to solve for w, we need to cross multiply.

-8(w - 6) = 8

w - 6 = -1

w = 5

Final answer:

To find the value 'w', we use the equation for calculating the slope of a line given two points. After placing the known values into the equation, we solve for 'w' and find that w = 5.

Explanation:

To solve for w, we utilize the formula for the slope of a line given two points (x1, y1) and (x2, y2), which is (y2-y1)/(x2-x1). In our case, we know the slope is -8, and we have one point (6, -1) and another point (w, 7).

So, we set up the equation -8 = (7 - (-1)) / (w - 6). Simplifying this gives -8 = 8 / (w - 6). Cross multiply gives -8*(w - 6) = 8, which simplifies to -8w + 48 = 8. Subtracting 48 from both sides gives -8w = -40, so w = 5.

Learn more about slope of a line here:

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