A single fair is tossed. find the probability of rolling a number grater than 4

Answers

Answer 1

Answer:
Probability of the outcome you're looking for =

(number of ways your outcome can happen)
divided by
(total number of possible outcomes) .

Total number of possible outcomes when a single fair is tossed = 6 .

The outcomes you're looking for: 5 or 6 . (two of them) .

Probability = 2 / 6 = 1/3 = 33-1/3 %

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How many halves are there in 14 and a halfhow many halves are there in 14 and a half

Answers

14, 1/2 = 29/2
14 x 2 since it's a half = 28 plus another half is 29 halves :)

after elsa baked muffins, her brother ate 4 of them. he ate 2 5 of all of the muffins. how many muffins did elsa bake?

Answers

If you would like to know how many muffins did Elsa bake, you can calculate this using the following steps:

2/5 of all of the muffins = 4 muffins
2/5 * x muffins = 4
2/5 * x = 4 /*(5/2)
x = 4 * 5/2
x = 10 muffins

The correct result would be 10 muffins.

Answer:

10 muffins e2020 says

Step-by-step explanation:

Simplify this expression (5)^ -5 (5)^ 7 please explain how you got the answer A.1/25
B.25
C.10
D. 5^ -35

Answers

Answer:

$( {5}^( - 5) ) * ( {5}^(7) ) \n \n \frac{ {5}^(7) }{ {5}^(5) } = {5}^(7 - 5) = {5}^(2)$

the answer is b. 25

What number should be added to both sides of the equation to complete the square?x2 – 6x = 5

Answers

take 1/2 of -6 and square it
-6/2=-3
(-3)^2=9
9 should be added
x^2-6+9=5+9
(x-3)^2=14

9 should be added

To complete the square of the equation, the number to add to both sides is: 9.

How to Complete the Square of an Equation?

To complete the square of an equation, the number to add to both sides should be determined by squaring half of the term that has a variable without an exponent.

Given the equation, x² - 6x = 5:

To complete the square, square half of -6

1/2 of -6 = -3

Square of -3 = 9

Therefore, to complete the square of the equation, the number to add to both sides is: 9.

Learn more about square of an equation on:

brainly.com/question/24860429

Write an algebraic equation for the following. The product of three and a squared number is twice the sum of the number and four.

Answers

3*x^2 = 2*(x+4)

x is the unknown number

(y^8 )(−2y^2) Your answer should be a monomial in standard form.