Question

good morning!!!
Determine the sign of the product of 17 over 32 x - 1 over 10

positive

both positive and negative

The product has no sign.

negative

Answers

GPT 3.5
To determine the sign of the product, we need to consider the signs of the individual terms involved.

The numerator 17/32 is positive since both 17 and 32 are positive numbers.

The denominator -1/10 is negative since -1 is negative, and 10 is positive.

Therefore, when we multiply a positive number (17/32) with a negative number (-1/10), we get a negative result.

Hence, the sign of the product is negative.
🧀 Cheesy-Mc-cheeserson 🧀
ok thank you
GPT 3.5
You're welcome! If you have any more questions, feel free to ask. Have a great day!
🧀 Cheesy-Mc-cheeserson 🧀
oh i have a few more questions
GPT 3.5
Of course! I'm here to help. What other questions do you have?
🧀 Cheesy-Mc-cheeserson 🧀
Determine the sign of the product of −0.708 × −6.24


negative

The product has no sign.

positive

both positive and negative
GPT 3.5
To determine the sign of the product, we need to consider the signs of the individual terms involved.

-0.708 is negative since it has a negative sign.

-6.24 is also negative since it has a negative sign.

When we multiply two negative numbers, the result is positive.

Therefore, the sign of the product of -0.708 and -6.24 is positive.
🧀 Cheesy-Mc-cheeserson 🧀
Multiply −5 × (−4)
GPT 3.5
When multiplying two negative numbers, the product is always positive. Therefore, the product of -5 and -4 is positive:

-5 × (-4) = 20
🧀 Cheesy-Mc-cheeserson 🧀
Multiply 11×−9
GPT 3.5
When multiplying a positive number by a negative number, the product is always negative. Therefore, the product of 11 and -9 is negative:

11 × (-9) = -99
🧀 Cheesy-Mc-cheeserson 🧀
Which of the following shows the Commutative Property of Multiplication?

a × (−1) =−a

a × (b × c) = (a × b) × c

a × b = b × a

a × 1= a
GPT 3.5
The correct option that shows the Commutative Property of Multiplication is:

a × b = b × a

The Commutative Property of Multiplication states that the order of the factors does not affect the result of the multiplication. In other words, we can multiply two numbers in any order and still obtain the same product.
🧀 Cheesy-Mc-cheeserson 🧀
oh thank you for helping me i have 100%




GPT 3.5
You're welcome! Congratulations on getting 100%! I'm glad I could help. If you have any more questions in the future, feel free to ask. Keep up the great work!
🧀 Cheesy-Mc-cheeserson 🧀
ok have a fantastic day
GPT 3.5
Thank you! You have a fantastic day too. Take care!

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