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Karolina [17]
3 years ago
8

What is the scientific notation of 130400000)

Mathematics
2 answers:
kompoz [17]3 years ago
7 0
That would be 1.304*10 exponent 8 right?!?!
VashaNatasha [74]3 years ago
5 0
Scientific Notation is a number between one and ten times ten to the power of a number. I'll go through the steps below.
1: get a decimal from 130400000 but count the number of times that you move the decimal.
<span>0 - 130400000.
1 - 13040000.0
2 - 1304000.00
3 - 130400.000
4 - 13040.0000
5 - 1304.00000
6 - 130.400000
7 - 13.0400000
<u>8 - 1.30400000
</u>2: So you need to move the decimal 8 times to the left, and you get 1.304! scientific notation is just moving a decimal... sooo...
</span><span><u><em>1.304 X10^8 </em><em /></u>
That is the answer. X10 is used with every scientific notation problem, and 8 is the number of times you'll have to move the exponent to get 130,400,000</span><span />
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stellarik [79]

Answer:

There are 25 students in the class.

Step-by-step explanation:

Let x be the number of students in the class

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x * .12 /.12 = 3/.12

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3 0
3 years ago
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The vertices of a triangle are labeled clockwise A(–5, 3), B(6, 1), and C(–2, –3). How could you show that the figure is a right
mafiozo [28]

Explanation:

When the points are plotted on a graph, it is easy to see that the slope of AC is -2 and the slope of BC is 1/2. These slope values have a product of -1, so the corresponding line segments are perpendicular to each other.

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If you have studied vectors, you can find the dot product of AC with BC:

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  BC = (6, 1) -(-2, -3) = (8, 4)

The dot product is ...

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4 years ago
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rusak2 [61]

Answer:

x'-5x=0, or x''-25x=0, or x'''-125x=0

Step-by-step explanation:

The function x(t)=e^{5t} is infinitely differentiable, so it satisfies a infinite number of differential equations. The required answer depends on your previous part, so I will describe a general procedure to obtain the equations.

Using rules of differentiation, we obtain that x'(t)=5e^{5t}=5x \text{ then }x'-5x=0. Differentiate again to obtain, x''(t)=25e^{5t}=25x=5x' \text{ then }x''-25x=0=x''-5x'. Repeating this process, x'''(t)=125e^{5t}=125x=25x' \text{ then }x'''-125x=0=x'''-25x'.

This can repeated infinitely, so it is possible to obtain a differential equation of order n. The key is to differentiate the required number of times and write the equation in terms of x.

7 0
3 years ago
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Ne4ueva [31]

Answer:

0

Step-by-step explanation:

Plug 2 points into the equation y2-y1/x2-x1. In this case, I picked (0,-1) and (1,-1). This will make the equation -1--1/1-0. Simplify this to get 0/1 which is equal to 0. Therefore, the slope is 0.

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