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ahrayia [7]
3 years ago
7

What value makes this sentence complete 3(______) = 4 + 4 + 4

Mathematics
1 answer:
Katena32 [7]3 years ago
7 0

Answer:

4

Step-by-step explanation:

3(______) = 4 + 4 + 4

Combine like terms

3(______) = 12

Divide each side by 3

3/3(______) = 12/3

(______) = 4

4 would go in the blank

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Is the function 7y+2x=12 linear or nonlinear<br><br><br><br>helppp pizzz
Greeley [361]
A function is called linear if highest degree of the equation is 1.
Here, degree of x and y is 1 hence it's a linear function.

7 0
4 years ago
What is the answer about 54\6+2(8-3•4)
Bess [88]

Answer:

Step-by-step explanation:

Apply BODMAS

54/6+2(8-3.4)

54/6+2(4.6)

9+9.2

18.2

5 0
4 years ago
Each Friday, the sixth grade students in Mr. Shin's physical education class spend the first five minutes doing crunches. Instea
stiks02 [169]

Answer:

Mr. Shim would record the number +10 or 10 for Ben because of the word "more".

For Gail, Mr. Shin would record the number -8 because of the word, "less''.

Since Nathaniel did not improve or decrease the number of crunches, Mr. Shin would record the number 0.

I hope this helps better

8 0
3 years ago
Could -free, automatic faucets actually be housing more bacteris than the old fashioned, manual kind The concern is that decreas
Volgvan

Answer:

Not enough evidence to reject Null hypothesis

Step-by-step explanation:

Solution:-

- A comparative study for bacterial growth in manual and electronic faucets is made.

- It is observed that there is a higher growth in electronic faucets due to slower flow rates, i.e electronic faucets are not thoroughly flushed; hence, giving more resident time for the scaled bacteria to grow.

- It is known that 15% of cultures from older faucets were tested positive for the Legionella bacteria.

- A study at John Hopkins was conducted on a sample n = 20 electronic faucets with the probability of bacteria growing in a faucet is 0.15.

- We will conduct a hypothesis for at-least half proportion of electronic faucets have cultured bacteria.

- State the hypothesis for the proportion of electronic faucets culturing Legionella bacteria:

        Null Hypothesis:  P = 0.15

        Alternate hypothesis: P > 0.15    

- To determine the test statistics for the study conducted at John hopkins. We had a sample size of n = 20, and the probability for a bacteria to grow in a faucet is 0.15.

- Denote random variable, X: The number of electronic faucets culturing Legionella bacteria.

- Since, the probability for a bacteria to grow in a faucet is independent for each new faucet. We will assume the RV " X " to follow binomial distribution with probability of success 0.15:

                      X ~ Bin ( 20 , 0.15 )                  

- We are to determine that at-least half of the sample is subjected to the said bacteria. This is the probability of P ( X ≥ 10 ).

- The pmf for a binomially distributed random variable X is given below:

                     P ( X = r ) = n_C__r * ( p(success) )^r * ( p (fail) )^(^n^-^r^)

Where,

            p ( success ) = 0.15

            p ( fail ) = 1 - p ( success ) = 1 - 0.15 = 0.85

- Use the pmf to determine the required test statistics:

P ( X \geq 10 ) = 1 - P ( X \leq  9 )\\\\P ( X \geq 10 ) = 1 - [ (0.85)^2^0 + 20*(0.15)*(0.85)^1^9 + 20_C_2 (0.15)^2*(0.85)^1^8 +\\\\ 20_C_3 (0.15)^3*(0.85)^1^7 + 20_C_4 (0.15)^4*(0.85)^1^6 + 20_C_5 (0.15)^5*(0.85)^1^5+\\\\ 20_C_6 (0.15)^6*(0.85)^1^4 + 20_C_7 (0.15)^7*(0.85)^1^3 + 20_C_8 (0.15)^8*(0.85)^1^2 + \\\\ 20_C_9 (0.15)^9*(0.85)^1^1\\\\\\P ( X \geq 10 ) = 1 - [  0.03875 + 0.13679 + 0.22933 + 0.24282 + 0.18212 + 0.10284 + \\\\ 0.04537 + 0.01601 + 0.00459 + 0.00108 ]\\\\

P ( X \geq 10 ) = 1 - [ 0.997 ] = 0.003

- The probability that 10 or more electronic faucets is found to have Legionella bacteria growing is 0.003              

- The test proportion of 10 and more electronic faucets have culturing bacteria is p = 0.003.

- Assuming normality of the population, the Z-statistics would be:

                  Z-test = \frac{ (p - P) \sqrt{n} }{\sqrt{P*(1 - P )} } \\\\Z-test = \frac{ (0.003 - 0.15) \sqrt{20} }{\sqrt{0.15*(0.85)} } \\\\Z-test = -1.84109

- If we were to test the claim to 90% level of confidence:

                  significance level (α) = 1 - CI = 1 - 0.9 = 0.1

- The rejection region Z-critical is defined by a right-tail:

                 Z-critical \geq Z_\alpha \geq Z_0_._2\\\\Z-critical \geq 1.28    

- Compare the test statistics with the rejection criteria defined by the Z-critical:

                Z-test < Z-critical

                -1.84 < 1.28

Conclusion:

There is not enough evidence that the probability of Legionella bacteria growing in electronic faucets is greater than 15%.

3 0
4 years ago
2<br>하<br>Number one over5+ 2/5 =<br>​
shusha [124]

Answer:

5.4

Step-by-step explanation:

5 + 2/5 = 27/

5

= 5 2/

5

= 5.4

7 0
2 years ago
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