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VMariaS [17]
3 years ago
7

Two percent of Jennie’s skin cells were burned when she escaped from a fire. If 3.7×10^10 of her skin cells were burned then, ho

w many skin cells were not burned?
Mathematics
1 answer:
gulaghasi [49]3 years ago
8 0

1813\times10^9 cells were not burnt when Jennie escaped from the fire.

<u>Solution:</u>

Given:

2% of skin cells were burnt i.e, 3.7\times10^{10} of skin cells were burnt.

To find:

Number of skin cells that were not burnt

We can write 3.7\times10^{10} \text{ as } 37\times10^{9}

Therefore, by equating the values we get,

2% of the cell is 37\times10^9

1% of the cell is \frac{37\times10^9}{3}=18.5\times10^9

As, 1% of the cell is 18.5\times10^9

98%  of the cell will be 98\times18.5\times10^9=1813\times10^9

\therefore \text{ skin cells that are not burnt is } 1813\times10^9

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Answer:

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In this question data is missing and I filled it out and calculated the questions accordingly. Please refer to the attachment for the data calculated.

Step-by-step explanation:

First of all, this question is incomplete. It lacks the data needed to calculate the required things.

So, I  figured out the question and I will try my best to solve the question at hand.

I have calculated the some data sheet in excel. Please refer to the attachment for that data.

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S_{aa} = ∑a^{2}  - \frac{ Summtion  a^{2} }{n}

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So, the regression equation will be:

y = intercept + slope x

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y = 5.064 - 0.010 (33)

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Step-by-step explanation:

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