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Romashka-Z-Leto [24]
3 years ago
5

One can convert temperature from Fahrenheit into Newton using the formula N=11/60(F-32) . What is the temperature in Fahrenheit

corresponding to N degrees Newton?

Mathematics
1 answer:
Rasek [7]3 years ago
5 0

We are given

N=\frac{11}{60} (F-32)

Since, we have to solve for F

so, we will isolate F on anyone side

step-1:

Multiply both sides by 60

60\times N=60\times \frac{11}{60} (F-32)

60N=11 (F-32)

step-2:

Divide both sides by 11

\frac{60N}{11} =\frac{11(F-32)}{11}

\frac{60}{11}N =F-32

step-3:

Add both sides by 32

\frac{60}{11}N+32 =F-32+32

\frac{60}{11}N+32 =F

so, we get

F=\frac{60}{11}N+32................Answer

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Answer B.
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3 years ago
Look at the sequence in the table. Which recursive formula represents the sequence shown? <br><br>A
satela [25.4K]

Answer:

B) a_n=2a_{n-1}+1

Step-by-step explanation:

To find this recursive formula, we need to look at the relationship between each term in the sequence.

When looking at n=1 and n=2, we can see that we have 5 and 11.

We have to find a pattern between each term in the sequence. If we double 5, which is the previous term, and add 1, we get 11.

Lets see if this works for the next term, 23

First, lets double 11 = 22

Now add 22+1=23. We got the right term. Lets test it again

23*2=46

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And now the last term

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As you can see doubling the previous term and adding 1 works for all of these terms.

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7 0
4 years ago
A fair six-sided die, with sides numbered 1 through 6, will be rolled a total of 15 times. Let x¯1 represent the average of the
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Answer:

option B

Step-by-step explanation:

P(x =x) [{\frac{1}{6} ;x =1,2,3...6]

E (x) = \frac{6+1}{2} =\frac{7}{2} =3.5\\\\E(x)=3.5

Given random experiment of tossing of 6 sided dice is follow above distribution

Therefore, suppose x₁, x₂ ...x₁₀ are 10 independent and indentical random variable which represent first 10 rolls

Average of first 10 rows equals

\bar x_1 =\frac{ \sum ^{10}_{i=1}xi}{10}

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now suppose ,

x₁₁,x₁₂, ...x₁₅ are 5 independent and identical random variable which represent last 5 roll

average of last 5 roll is

E(\bar x_2)= \frac{ \sum ^{5}_{i=1}xi}{5} \\\\= \frac{5 \times(3.5)}{5} \\\\=3.5

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Answer: The answer is in the 1st image.

Explanation: The explanation is in the 2nd image.

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