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Fittoniya [83]
3 years ago
10

NEED ANSWER ASAP!!! Express your answer in scientific notation. 9.3 X 107 - 3.14 X 106

Mathematics
1 answer:
kirza4 [7]3 years ago
5 0

Answer:

89.86\times 10^6

Step-by-step explanation:

9.3\times 10^7 - 3.14\times 10^6\\

In order to simplify the above expressions we make sure that we get same powers of 10 for both the terms.

So, we multiply and divide the first term with 10

Dividing first term by 10.

\frac{9.3\times 10^7}{10}\\9.3\times 10^{7-1}\\9.3\times 10^6\\

Now multiplying it by 10.

10\times9.3\times 10^6\\93\times 10^6

Evaluating the new expressions.

93\times 10^6 - 3.14\times 10^6\\

Taking 10^6 common factor out.

(93-3.14)\ties 10^6

=89.86\times 10^6

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Please help.. (This is meant to be infinite, so I can't use a calculator)
Alex17521 [72]

Answer:

5

Step-by-step explanation:

→ Let x = √20 + √20 .....

x

→ Square both sides

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→ Replace √20 +√20 + √20 with x

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→ Move everything to the left hand side

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→ Factorise

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If TS = 4 km, SF = 8 km, and FL = 10 km, what is the length of the entire route in kilometers?
vladimir2022 [97]
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3 0
3 years ago
Whats 9 discount to 4
daser333 [38]
<span>What’s 9 discount to 4
let’s analyze the given data. 9 is the 100% and 4 is the discount. Thus we have 5 left.
=> 9 – 4 = 5
To get the answer, let’s divide the discount amount to the total amount which is 4 and 9
=> 4 / 9 = 0.44
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7 0
3 years ago
If A = (-1, -3) and B = (11, -8), what is the length of AB ?
nata0808 [166]
For this problem, you need to know the distance formula, as that'll give you the length of the line segment.

distance=\sqrt{(x_{2}-x_{1})^{2}+(y_{2}-y_{1})^{2}}\ where\ you\ have\ points\ (x_{1},y_{1})\ and\ (x_{2},y_{2}).

Using points A and B, the formula becomes:
A=(x_{1},y_{1})=(-1,-3)\\B=(x_{2},y_{2})=(11,-8)\\x_{1}=-1\\x_{2}=11\\y_{1}=-3\\y_{2}=-8\\\\distance=\sqrt{(x_{2}-x_{1})^{2}+(y_{2}-y_{1})^{2}}\\\\length\ of\ AB=\sqrt{(11-(-1))^{2}+((-8)-(-3))^{2}}\\\\ length\ of\ AB=\sqrt{(11+1)^{2}+(3-8)^{2}}\\\\length\ of\ AB=\sqrt{(12)^{2}+(-5)^{2}}\\\\length\ of\ AB=\sqrt{144+25}\\\\length\ of\ AB=\sqrt{169}\\\\length\ of\ AB=\pm 13

Length cannot be negative, so the length of AB is 13.
4 0
4 years ago
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