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Doss [256]
3 years ago
8

Which expression is equivalent to 4 square root 3^3 A 3 3/4 B 3 4/3 C 4^1 D 4^3

Mathematics
1 answer:
posledela3 years ago
6 0
A
B
C
Orrrrrr
D. .......
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Which of these choices are quadratic equations? Check all that apply.
balandron [24]

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A

Step-by-step explanation:

3 0
3 years ago
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The graph shows the amount of water that remains in a barrel after it begins to leak. The variable x represents the number of da
vivado [14]

A = ( 15 , 15 )

B = ( 6 , 33 )

slope =  \frac{y(b) - y(a)}{x(b) - x(a)} \\

slope =  \frac{33 - 15}{ 6 - 15} \\

slope =  \frac{18}{ - 9} \\

slope =  - 2

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7 0
3 years ago
Which is a better estimate for the height of a boot 37 cm or 37 m
kobusy [5.1K]

Answer:

37 cm

Step-by-step explanation:

4 0
3 years ago
What can you conclude about 3/5 and 60/100 if you know 3/5 is equivalent to 6/10 and 6/10 is equivalent to 60/100
labwork [276]

First we check whether \frac{3}{5} is equivalent to \frac{6}{10}

\frac{3*2}{5*2} = \frac{6}{10}

Both top and bottom are multiplied by 2 to get \frac{6}{10}

So they are equivalent fractions.

Now we check whether \frac{6}{10} is equivalent to \frac{60}{100}

\frac{6*10}{10*10} = \frac{60}{100}

Both top and bottom are multiplied by 10 to get \frac{60}{100}

So they are equivalent fractions.

\frac{3}{5} = \frac{6}{10} =\frac{60}{100}

Hence we conclude that they are equivalent fractions.

5 0
4 years ago
Suppose that a random sample of size 25 is to be selected from a population with mean 41 and standard deviation 9. What is the a
lorasvet [3.4K]

Answer:

The probability that X will be more than 0.5 away fro the population

mean is 0.7812 ⇒ answer a

Step-by-step explanation:

* Let us explain how to solve the problem

- The sample size n is 25

- The mean of the population μ is 41

- The standard deviation σ is 9

- We need to find the approximate probability that X will be more than

 0.5 away from the population mean

∵ z-score = (X - μ)/(σ/√n)

∵ X - μ = 0.5

- That means X > 41 + 0.5, OR X < 41 - 0.5

- Then we need to find P(X > 41.5) and P(X < 40.5)

∵ z = \frac{41.5-41}{\frac{9}{\sqrt{25}}} = 0.2778

∵ z = \frac{40.5-41}{\frac{9}{\sqrt{25}}} = -0.2778

- Let us use the normal distribution table to find the corresponding

  area to z-score

∵ P(z < 0.2778) = 0.6116

∵ P(z > -0.2778) = 0.3928

- P(40.5 < X < 41.5) = P( -0.2778 < z < 0.2778)

∴ The probability of X to be with in 0.5 = 0.6116 - 0.3928

∴ The probability of X to be with in 0.5 = 0.2188

∵ The probability of X to be more than 0.5 away from the population

   mean = 1 - 0.2188

∴ P(X > 41.5) OR P(X < 40.5) = 0.7812

* The probability that X will be more than 0.5 away fro the population

  mean is 0.7812

8 0
3 years ago
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