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love history [14]
4 years ago
12

What is 16,700,000,000,000,000 estimated as the product of a single digit and a power of 10?

Mathematics
2 answers:
alexdok [17]4 years ago
8 0
16,700,000,000,000,000 = 1.67 x 10^16

start at the last 0....count the number of spaces till u can get a decimal right after the first digit....thats 16 spaces. Now take ur numbers that are not 0...1.67....and multiply it by 10^16...because of the 16 spaces. I hope I am making some kind of sense...I am better at doing then explaining how to do...lol

Gelneren [198K]4 years ago
4 0
First, the number of zeros you have is the power of 10 and as a product, it would look like:
167*10^14.

But we need a number with a single digit which means we have to divide 167 by 100=10^2. In order to have the same equation, we need also to multiply by <span>10^2. Now it would look like:
</span>
1.67 * 10^14* 10^2 = 1.67* 10^16
Now 1.67 rounded up is 2. The final solution is:

2* 10^16


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For this case:

D.-) The system has infinitely many solutions.

<h2>Explanation:</h2>

Remember that you have to write complete questions in order to find exact and good answers. In this exercise, the system is missing. However, I'll provide the following system:

\text{\ensuremath{\left.\begin{array}{c}(1)\\(2)\end{array}\right.\left\{ \begin{array}{c}3x+y=-6\\6x+2y=-12\end{array}\right.}}

So we have two equations and two variables. Our first equation is:

3x+y=-6

And the second equation is:

6x+2y=-12

When graphing these two lines, we can get the following possibilities:

  • They have a unique solution. This means the graphs intersect at a single point.
  • They have infinitely many solutions. This implies the lines are basically the same.
  • They have no solution. This implies they are parallel but with different y-intersect.

By dividing equation (2) by 2 we get:

\frac{6x+2y}{2}=\frac{-12}{2} \\ \\ 3x+y=-6

So we get the same equation as line (1), so <em>the conclusion is that they have infinitely many solutions.</em>

<h2>Learn more:</h2>

Infinitely many solutions: brainly.com/question/13771057

#LearnWithBrainly

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