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Mice21 [21]
3 years ago
14

1/4x + 1 + 3/4c - 2/3 - 1/2x what is it equal to??

Mathematics
1 answer:
mylen [45]3 years ago
8 0

Answer: -1/4x+1/3+3/4c

Step-by-step explanation:

<h2>We can't solve it but we can simplify</h2>
  1. 1/4x+1+3/4c-2/3-1/2x, try to move the equation around. Since the operations are in the same level we can do that.
  2. 1/4x-1/2x+(1-2/3)+(3/4c), 1/4 minus 1/2 can be written as 0.25-0.50 which is -0.25 or -1/4 don't forget to add x (we can do this since there like terms)
  3. -1/4x+(1-2/3)+(3/4c), now we can convert 1 into a fraction which will become 3/3, so we can rewrite is as 3/3-2/3, which is 1/3
  4. -1/4x+1/3+3/4c, We can't simplify anymore so this is our final answer.
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In a randomly selected sample of 400 registered voters in a community, 160 individuals say that they plan to vote for Candidate
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Answer:

a) the sample proportion planning to vote for Candidate Y is \frac{160}{400} =0.4

b) the standard error of the sample proportion is ≈ 0.024

c) 95% confidence interval for the proportion of the registered voter population who plan to vote for Candidate Y is (0.353,0.447)

d) 98% confidence interval for the proportion of the registered voter population who plan to vote for Candidate Y is  (0.344,0.456)

Step-by-step explanation:

a) The sample proportion planning to vote for Candidate Y is:

\frac{160}{400} =0.4

b) The standard error of the sample proportion can be found using

SE=\frac{\sqrt{p*(1-p)}}{\sqrt{N} } where

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  • N is the sample size (400)

Then SE=\frac{\sqrt{0.4*0.6}}{\sqrt{400} } ≈ 0.024

c) 95% confidence interval for the proportion of the registered voter population who plan to vote for Candidate Y can be calculated as  p±z×SE where

  • p is the sample proportion planning to vote for Candidate Y  (0.4)
  • SE is the standard error (0.024)
  • z is the statistic for 95% confidence level (1.96)

Then

0.4±(1.96×0.024)=0.4±0.047 that is (0.353,0.447)

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0.4±(2.33×0.024)=0.4±0.056 that is (0.344,0.456) where

2.33 is the statistic for 98% confidence level.

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