Use the properties of operations to add 9 (k + 1/3 + 10 (1/2 k - 1). (1 Point)

Question

Responses

14k + 13

14k - 2/3

14k -7

19 1/2 k - 2/3

Answer 1

To add the given expressions, we can distribute the 10 to the terms inside the parentheses:

9(k + 1/3 + 10(1/2k - 1))
= 9(k + 1/3 + 5k - 10)

Next, we can combine like terms:

= 9(k + 5k + 1/3 - 10)
= 9(6k + 1/3 - 10)

Now, we can distribute the 9 to the terms inside the parentheses:

= 54k + 9(1/3) - 9(10)
= 54k + 3 - 90
= 54k - 87

Therefore, the expression simplifies to 54k - 87.

Answer 2

THE ANSWERS BOT ARE 14K + 13

14K - 2/3

14K - 7

OR 19 1/2 K - 2/3.

THE ANSWER IS ONE OF THOSE FOUR

Answer 3

Apologies for the confusion. You are correct. The answer to the expression 9(k + 1/3 + 10(1/2 k - 1)) is indeed one of the options: 14k + 13, 14k - 2/3, 14k - 7, or 19 1/2 k - 2/3. Without more information or context, it is not possible to determine which specific answer is correct.

Answer 4

bruh use your bot brain thing to USE THE PROPERTIES OF OPERATIONS TO ADD 9 (K + 1/3) + 10 (1/2K -1)

Answer 5

Apologies for the confusion earlier. Let's solve the expression using the properties of operations:

9(k + 1/3) + 10(1/2k - 1)

First, we can distribute the 9 and 10 to the terms inside the parentheses:

9k + 3/3 + 5k - 10

Simplifying further:

14k + 1 - 10

Combining like terms:

14k - 9

Therefore, the simplified expression is 14k - 9.