What is 0.55 as a mixed number

Answers

Answer 1

Answer: If you would like to convert 0.55 into a fraction or a mixed number, you can do this using the following two steps:

0.55 equals to 55/100
55/100 simplifies to 11/20

The result is 11/20 (this is not a mixed number, because mixed numbers can be made from numbers greater than 1 and 0.55 is less than 1).

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Solve.

3 + j / 11 = 2

j =__________

Answers

j would equal -11
first subtract 3 so 2 is -1
then divide -1 by 11
so j=-11

This is how you solve it:

3 + j / 11 = 2

3 + j = 2 × 11

3 + j = 22

j = 22 - 3

j = 19

Now you could check your answer by substituting the value of j :

3 + j / 11 = 2

3 + 19 / 11 = 2

22/11 = 2

2 = 2

Determine which ordered pair is a solution of y=2x-3A)(-2,7)
B)(0,3)
C)(-4,-11)
D)(5,-7)

Answers

C) (-4,-11) because when you substitute both numbers into the equation you end with -11 = -11

y=2x-3<=>0=6-3<=>0=3 b) (0,3)

Simplify: $(66, 2/3)/(100)$

Answers

66.2/3=22

22/100

is already in simplest form

-2x + 4y = -2 and 6x -y = 28

Answers

Answer:

(5,2)

Step-by-step explanation:

I hope that it helped you and that I solved it correctly

(5,2) the answer is

There are 4 queens in a standard deck of 52 CARDS. You pick one card at random. What is the probablity of not picking a queen?

Answers

Find the number of cards that are not queens by subtracting 4 from 52, which equals 48. So 48 cards out of 52 cards are not queens. This can be written as 48/52. Simplify this fraction. (48/4 / 52/4) = 12/13. The probability of not picking a queen is 12/13. Another, simpler, way to solve it is this: if you know there are 13 suites in a deck of cards, excluding one suite, in this case queens, will give you 12 out of 13 suites left that are not that suite.

48/5224/2612/13So the probability of not choosing a queen is 12/13

if the ratio of students who prefer doing their homework before school to students who prefer doing homework afterschool is 7:15,what does the ratio 7 over 22 represent?explain.

Answers

the ratio 7:22 represents the ratio of students who prefer doing their homework before school to all students that do their homework

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