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3 years ago

What is 0.325 rounded to nearest 1000th

Mathematics

2 answers:

xeze [42]3 years ago

6 0

What he/she said lol

Lena [83]3 years ago

4 0

To answer your question, 0.325 rounded to the nearest 1000th would be approximately 0.325. To get this answer you would count how many places there are. In this case, there is a place value to the 1000th. So, you would look at the number in the thousandths place value which is the 5. Then look at the number behind it. Since there is nothing there, consider it a zero. If the number behind it 5 or more than you would change the number to a 6. But since it is 4 or less than we keep it the same, which is a 5. So your answer is 0.325. Hope this helped! Mark Brainliest!

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3 years ago

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3 years ago

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So the fraction in the first parenthesis will be $\left ( \frac{-12}{10} \right )$

To solve the 2nd parenethesis, find the LCD of the denominator.

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Now make the each denominator same as that of LCD.

So the new fractions in the 2nd parenthesis = $(\left ( \frac{27}{15}- \frac{50}{15} \right )$ = $\left ( \frac{-23}{15} \right )$

In the third parenthesis, multiply the numerators so we get 3 and after multiply the denominator we will get 8

So third parenthesis = $\left ( \frac{3}{8}\ \right )$

= $\left ( \frac{-12}{10} \right ) + \left ( \frac{-23}{15} \right ) -\left ( \frac{3}{8}\ \right )$

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3 years ago

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