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Tems11 [23]
3 years ago
12

How many times can 5 go into 78

Mathematics
2 answers:
vagabundo [1.1K]3 years ago
8 0
78 divided by 5 is 15.6 so i guess 15?
creativ13 [48]3 years ago
4 0

Answer:

15.6

Step-by-step explanation:

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Pls answer this along with ur method
Lesechka [4]
Y = 2

y/4 + 2/3 = y/3 + 1/2

2/4 = 1/2
2/3 = 2/3

2/4 + 2/3 = 2/3 + 1/2
3 0
4 years ago
STATISTICS in a recent year the mean score on the mathematics section of the SAT test was 515 and the standard deviation was 114
vesna_86 [32]

An absolute value inequality to find the range of SAT mathematics test scores within one standard deviation of the mean is; |x – 515| ≤ 114

<h3>How to Write Inequalities?</h3>

A) We are told that;

Mean score = 515

Standard deviation = 114

We are now given that people within one deviation of the mean have SAT math scores that are no more than 114 points higher or 114 points lower than the mean. Thus, the absolute value inequality is;

|x – 515| ≤ 114

B) The range of scores to within ±2 standard deviations of the mean is;

Range = 515 ± 2(114)

Range = 287 to 743

Read more about Inequalities at; brainly.com/question/25275758

#SPJ1

3 0
2 years ago
The amount of soda in a 16-ounce can is normally distributed with a mean of 16 ounces and a standard deviation of .5 ounce. What
Firdavs [7]

Answer:

Probability that a randomly selected can will have less than 15.5 ounces is 0.1587.

Step-by-step explanation:

We are given that the amount of soda in a 16-ounce can is normally distributed with a mean of 16 ounces and a standard deviation of 0.5 ounce.

<em>Let X = amount of soda</em>

So, X ~ N(\mu=16,\sigma^{2} =0.5^{2})

The z-score probability distribution for normal distribution is given by;

               Z = \frac{  X -\mu}{\sigma}  ~ N(0,1)

where, \mu = mean amount = 16 ounces

            \sigma = standard deviation = 0.5 ounce

The Z-score measures how many standard deviations the measure is away from the mean. After finding the Z-score, we look at the z-score table and find the p-value (area) associated with this z-score. This p-value is the probability that the value of the measure is smaller than X, that is, the percentile of X.

So, the probability that a randomly selected can will have less than 15.5 ounces is given by = P(X < 15.5 ounces)

  P(X < 15.5 ounces) = P( \frac{  X -\mu}{\sigma} < \frac{ 15.5-16}{0.5} ) = P(Z < -1) = 1 - P(Z \leq 1)

                                                                 = 1 - 0.8413 = 0.1587

<em>Now, in the z table the P(Z </em>\leq<em> x) or P(Z < x) is given. So, the above probability is calculated by looking at the value of x = 1 in the z table which has an area of 0.8413.</em>

Hence, the probability that a randomly selected can will have less than 15.5 ounces is 0.1587.

3 0
4 years ago
Fill in the missing statements and reasons in this proof. Number your reasons 1 through 5 as they would be shown in the chart be
mixer [17]

Answer:

What is the volume of a sphere with a radius of 24 units? A. 92167 units O B, 230477 unite 3 O c. 18A324 units D. 13,8247 units

Step-by-step explanation:

6 0
3 years ago
Please find x! Thank you, only if you know!
ikadub [295]

Answer:

\boxed {\boxed {\sf x \approx 23.49 \ cm }}

Step-by-step explanation:

This is a right triangle (the small square in the corner signifies a 90 degree angle), so Pythagorean Theorem can be used.

a^{2} + b^{2} =c^{2}

where a and b are the legs of the triangle and c is the hypotenuse. In this triangle, 17 and x are the legs because they form the right angle. 29 in the hypotenuse because it is opposite the right angle.

a= 17 \\b=x \\c= 29

17^{2} + x^{2} =29^{2}

Solve the exponents.

  • 17²=17*17=289
  • 29²= 29*29=841

289+x^{2} =841

289 is being added to x and the inverse is subtraction. Subtract 289 from both sides to isolate the variable.

289-289+ x^{2} =841-289\\x^{2} =552

x is being squared and the inverse is a square root. Take the square root of both sides of the equation.

\sqrt {x^{2} }=\sqrt {552}

x=23.4946802489

Let's round to the nearest hundredth. The 4 in the thousandth place tells us to leave the 9.

x \approx 23.49

x is approximately 23.49 centimeters.

4 0
3 years ago
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