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densk [106]
3 years ago
8

Please help im really bad a math asap ill give brainlist too!

Mathematics
2 answers:
mojhsa [17]3 years ago
8 0

Answer:

For 1/2 it will go up 2 times

For 5/16 this will go three times upwards.

For 1/8 mark that two times upwards.

3/8 will only go up once.

3/16 will also go up once.

It should kind of look like a bargraph if you know what I mean.

I hope that helps.

Step-by-step explanation:

Ira Lisetskai [31]3 years ago
4 0

I did it for you but here is an explanation.

First, categorize each fraction. So like this. Just write it out.

1/2,1/2,1/8,1/8,3/8,3/16,5/16,5/16,5/16,5,16

Then, plot the points according to where each number goes.

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tigry1 [53]
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150 1/2
= (150*2+ 1)/2
= 301/2

(301/2)* (7/4)
= 2,107/8

The final answer is 2,107/8~
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Answer:

diagram C is the correct answer

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A committee at the College Board has been asked to study the SAT math scores for students in Pennsylvania and Ohio. A sample of
ozzi

Answer:

Step-by-step explanation:

From the given information:

The null hypothesis and the alternative hypothesis can be computed as:

H_0 :\mu_1 -\mu_2 = 0   (i.e. there is no difference between the SAT score for students in both locations)

H_1 :\mu_1 -\mu_2 \geq0 (i.e. there is a difference between the SAT score for students in both locations)

The test statistics using the students' t-test  for the two-samples; we have:

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t = \dfrac{580 -530}{\sqrt{\dfrac{105^2}{45}+\dfrac{114^2}{38} } }

t = \dfrac{50}{\sqrt{\dfrac{11025}{45}+\dfrac{12996}{38} } }

t = \dfrac{50}{\sqrt{245+342 } }

t = \dfrac{50}{\sqrt{587} }

t = \dfrac{50}{24.228}

t = 2.06

degree of freedom = (n_1 + n_2 ) -2

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Using the level of significance of 0.05

Since the test is two-tailed at the degree of freedom 81 and t = 2.06

The p-value  = 0.0426

Decision rule: To reject H_o  if the p-value is less than the significance level

Conclusion: We reject the H_o , thus, there is no sufficient evidence to conclude that there is a significant difference between the SAT math score for students in Pennsylvania and Ohio.

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