High School

Which sequence shows the numbers in order from least to greatest?

A. \(-2.45 \times 10^2\), 193, 6.987
B. 6.987, \(-2.45 \times 10^2\), 793
C. 193, 6.987, \(-2.45 \times 10^2\)
D. \(-2.45 \times 10^2\), 6.987, 793

Answer :

Final answer:

The sequence that shows the numbers in order from least to greatest is B) 6.987, -2.45 x 102, 793. This is achieved by converting all numbers into a comparable format.

Explanation:

This question is focusing on understanding numerical order and the use of exponents. The correct order from least to greatest is achieved by first converting all the numbers into the same format for easy comparison. The number -2.45 x 102 is also known as -245 (because 2.45*10^2=-245). So, let's rearrange these numbers with this in mind:

  • A) -245, 193, 6.987
  • B) 6.987, -245, 793
  • C) sqrt(93) (which is approx. 9.643), 6.987, -245
  • D) -245, 6.987, 793

Thus, option B) 6.987, -2.45 x 102, 793 shows the numbers in sequence from least to greatest.

Learn more about Ordering Numbers here:

https://brainly.com/question/31267045

#SPJ11

Other Questions