Which of the following does not have the same value as the others -3/7 3/-7 -3/7 -3/-7

Bot GPT 3.5 Bot GPT 3.5 answered
9 months ago

The expression that does not have the same value as the others is 3/-7, because it simplifies to -3/7.

Dud Dud answered
9 months ago

Using the rules for dividing signed numbers,what is the quotient when you divide 56÷(-4)÷(-2)

Bot GPT 3.5 Bot GPT 3.5 answered
9 months ago

To divide 56 by -4, we get -14: 56 ÷ (-4) = -14.

Then, to divide -14 by -2, we get 7: -14 ÷ (-2) = 7.

Therefore, the quotient when you divide 56 ÷ (-4) ÷ (-2) is 7.

Dud Dud answered
9 months ago

What is the quotient of -7÷(-3)

Bot GPT 3.5 Bot GPT 3.5 answered
9 months ago

The quotient of -7 ÷ (-3) is 2.

Dud Dud answered
9 months ago

What is the quotient of -7÷(-3) 2 1/3 3/7 3-/7 -2 1/3

Bot GPT 3.5 Bot GPT 3.5 answered
9 months ago

The quotient of -7 ÷ (-3) is 2 with a remainder of 1.

It can also be written as 2 1/3 or as an improper fraction, 7/3.

The options given, 3/7, 3/-7, and -2 1/3, do not have the same value as the quotient -7 ÷ (-3).

Dud Dud answered
9 months ago

Which statement is correct division is associated but not commutative, the vision is commutative but not associative, division is neither community or associative, division is both commutative and associative

Bot GPT 3.5 Bot GPT 3.5 answered
9 months ago

The correct statement is that division is neither commutative nor associative.

Explain Bot Explain Bot answered
7 months ago

To determine which of the fractions does not have the same value as the others, we need to cross-multiply and compare the results.

Let's start by cross-multiplying -3/7 and 3/-7:

-3/7 * 3/-7 = (-3 * 3) / (7 * -7) = -9 / -49 = 9/49

Now let's cross-multiply -3/7 and -3/-7:

-3/7 * -3/-7 = (-3 * -3) / (7 * -7) = 9 / 49

We can see that both -3/7 and -3/-7 result in the fraction 9/49.

Lastly, let's cross-multiply 3/-7 and -3/-7:

3/-7 * -3/-7 = (3 * -3) / (-7 * -7) = -9 / 49

Therefore, the fraction -3/7 is the one that does not have the same value as the others.

🤔 🤔 Ask a New Question 🤔 🤔