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Norma-Jean [14]
3 years ago
5

What is the slope of the line defined by the equation 3x - 4y = 5?

Mathematics
1 answer:
vodomira [7]3 years ago
8 0
First, you have to answer the question in simplest form:
<span>3x - 4y = 5 (Subtraction property of equality) Subtract both sides by -3x.
-4y = -3 +5 (Divide both side by -4.))
</span>y = 3/4x(slope) 4/5 y-intercept.
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oksano4ka [1.4K]
The answer i believe would be A .because if you dived 6.98 by the 3.86 it becomes 1.8082 so on and so forth so you round and since there’s a 8 after the zero you round the zero to a one so it would be 1.81
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Can someone please help me answer theses questions <br><br> Thank u so much
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A polynomial with 3 terms:
x^2 +3xyz -4

It meets the definition of a polynomial because it is a sum of products or constants, and all variables have non-negative integer powers.
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Swati is putting 5 stickers in each gift bag. each bag has 2 silver stickers. if swati makes 5 gift bags, what fraction of the s
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a person weighs 158.53 lb on earth and weighs 26.95 lb on the moon, how much does a 243.53 lb person weigh on the moon?
nataly862011 [7]

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40.71

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3 0
3 years ago
Consider the following hypothesis test:
KengaRu [80]

Answer:

(a) t= -1.540

(b) 0.10 < p < 0.20

(c) Fail to reject H_o

Step-by-step explanation:

Given

H_o: =18       H_a: \ne 18

n = 48

\bar x = 17

\sigma = 4.5

Solving (a): The test statistic

This is calculated as:

t= \frac{\bar x - \mu_o}{\sigma/\sqrt n}

So, we have:

t= \frac{17 - 18}{4.5/\sqrt{48}}

t= \frac{- 1}{4.5/6.93}

t= \frac{- 1}{0.6493}

t= -1.540 --- approximated

Solving (b): Range of p value

First, calculate the degree of freedom (df)

df = n - 1

df = 48 - 1

df = 47

Using:

\alpha = 0.05 --- significance level

The p value at: df = 47 is:

p = 0.065133

and the range is:

0.05 * 2 < p < 2 * 0.10

0.10 < p < 0.20

Solving (c): The conclusion

Compare the p value to the level of significance value

We have:

p = 0.065133

\alpha = 0.05

By comparison:

p > \alpha

because:

0.065133 > 0.05

<em>Hence, the conclusion is: fail to reject </em>H_o<em></em>

8 0
3 years ago
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