How many 0.4 liter glasses of water are contained in a 5.2 - liter pitcher? How do you find it out step by step?

Answers

Answer 1
Answer: Let's start out with what we do know:
We have a 5.2L pitcher and 0.4L glasses and we want to know how many glasses we can fill with the 5.2L pitcher of water.

To answer that, we need to divide 5.2L by 0.4L in order to get the number of glasses (the number of 0.4L glasses that can go into a 5.2L pitcher)

So our equation will look like this:

n = (5.2L)/(0.4L) where n = number of glasses
so by doing that division we get:

n = 13
Notice that the L's cancel out leaving us with a plain number.

So a 5.2L pitcher of water can fill up 13 glasses!

Related Questions

A rectangles length is 7 inches greater than its width. If the perimeter of the rectangle is 110 inches, find its length and width. I think it's w (w+7)=110
Eighteen is what percent of 24? To solve this problem, you use the basic percent equation. p x 18 = 24a. Trueb. False
The sum of two consecutive even integers is 226. What is the larger integer?
A picture frame 4 inches wide by 6.5 inches high has a 3 inch by 5 inch photograph place in the center. What is the area of the frame?
4. Find the sum of the first eighteen terms of the arithmetic sequence whose nthterm is an = 15 + 8n.a. 1438b. 1638c. 1836d. 1783​

Megan has 25 phone numbers stored in her cell phone. Abby has some phone numbers stored in her cell phone. Together they have a total of 61 phone numbers stored. If n = the number of phone numbers Abby has stored in her cell phone, write a mathematical sentence to express the information above.

Answers

Answer:

25+n =61

Step-by-step explanation:

Given that Megan has 25 phone numbers stored in her cell phone. Abby has some phone numbers stored in her cell phone. Together they have a total of 61 phone numbers stored.

If n= the number of phone numbers Abby has stored in her cell phone

then we have sum of phone numbers both have

25+n =61

n=61-25=36

25 + n = 61
-------------------

Henry rolls 2 number cubes numbered 1 through 6 while playing his favorite board game. He will get a second turn if he rolls a sum that is an even number less than 10. What are Henry's chances of getting a second turn when he rolls the number cubes? 7/18 11/18 5/36 17/36 I got 5/18. I added up the amount of different ways to get 2-8. I found 10. Either the test is wrong or I'm really bad at counting, and I'm not confident enough to count either of them out.

Answers

Answer: (7)/(18)

Step-by-step explanation:

The sample size n ( total pairs )=6*6=36

Pairs having the even sum less than 10 area

(1,3), (3,1), (1,5), (5,1),(3,5),(5,3),

(2,4), (4,2), (2,6),(6,2),

(1,1),(3,3),(2,2),(4,4)

The number of ways to get a sum that is an even number less than 10= 14

The chances of getting a second turn when he rolls the number cubes==\frac{\text{favourable outcomes}}{\text{Total outcomes}}(14)/(36)=(7)/(18)

Hence, The chances of getting a second turn when he rolls the number cubes=(7)/(18)


First of all, we know that each cube can land in 6 different ways,
so two cubes can land in (6x 6) = 36 different ways.

Now let's check your count.  How many ways can you roll a 2, 4, 6, or 8 ?

Cube-A  Cube-B
      1            1              2
      1            3              4
      3            1              4
      2            2              4
      1            5              6
      5            1              6
      2            4              6
      4            2              6
      3            3              6
      2            6              8
      6            2              8
      3            5              8
      5            3              8
      4            4              8

I get 14 ways.

So the probability of success is

         (number of successful ways) / (total possible ways) =

                       (14)                            /            (36)                  =  7/18 .

Melinda's lights went out. She has 3 pairs of red socks in her drawer 2 pairs of black socks and 5 pairs of white socks . What Is the minimum number of pairs she must remove from the drawer to ensure that she has a pair of each color? a. 3
b. 5
c. 7
d. 9
e. 10

Answers

Melinda must removeatleast 5 pairs of socks to ensure that she has a pair of each color.

Option B is the correct answer.

We have,

To ensure that Melinda has a pair of eachcolor, she needs to remove at least one sock from each color until she has one sock remaining from each color.

Since she has 3 pairs of red socks, 2 pairs of black socks, and 5 pairs of white socks, the minimumnumber of pairs she must remove is the maximum of these numbers.

The maximum among 3, 2, and 5 is 5.

Therefore,

Melinda must removeatleast 5 pairs of socks to ensure that she has a pair of each color.

Learn more about expressions here:

brainly.com/question/3118662

#SPJ2

The answer would be D because she cant be assured that she gets one of each pair if she grabs less.

Solve this problem: –282 – (+1,017) =

Answers

This question more or less tries to trick you with the positive number in parentheses, as you would carry out subtraction as normal. However, since the number you are subtracting from is also negative, it would be easier to think about it as adding two positives, and setting aside the negative symbol for the answer.

-282 - 1017 = -(282 + 1017) = -(1299) = -1299

which is your final answer.
-282 - (+1017) = -1299.
Hope that helped! =)

What type of number is - v 81?

Answers

Answer:

rational

Step-by-step explanation:

A recent survey of 8,000 high school students found that the mean price of a prom dress was $195.00 with a standard deviation of $12.00. Alyssa thinks that her school is more fashion conscious and spent more than $195.00. She collected data from 20 people in her high school and found that the average price spent on a prom dress was $208.00. Which of the following is the correct z-statistic for this situation?

Answers

To calculate the z-statistic, we must first calculate the standard error.

Standard error is standard deviation divided by the square root of the population. In this case, it is equal to 2.68.

The z-score is defined the distance from the sample to the population mean in units of standard error.

z = (195 – 208)/2.68 = -4.86

Answer:

The answer is B

Step-by-step explanation:

edge 2020