Asked by i
Write an algebraic expression for the work phrase: the product of n and 4
*
1 point
n+4
n-4
4/n
4n
*
1 point
n+4
n-4
4/n
4n
Answers
Answered by
i
The number zero is included in all the subset of numbers except which subset?
*
1 point
natural numbers
Whole numbers
integers
rational numbers
*
1 point
natural numbers
Whole numbers
integers
rational numbers
Answered by
i
What is the fifth step in simplifying
-6² ÷ 2[-3² - (-3)²]
*
1 point
-36 ÷ 2
2[-18]
36 ÷ 2
2[0]
-6² ÷ 2[-3² - (-3)²]
*
1 point
-36 ÷ 2
2[-18]
36 ÷ 2
2[0]
Answered by
i
Simplify the following
-6² ÷ 2[-3² - (-3)²]
*
1 point
324
-324
1
-1
-6² ÷ 2[-3² - (-3)²]
*
1 point
324
-324
1
-1
Answered by
i
Kiran, Mai, Jada, and Tyler went to their school carnival. They all won chips that they could exchange for prizes. Kiran won 2/3 as many chips as Jada. Mai won 4 times as many chips as Kiran. Tyler won half as many chips as Mai.
Write an expression for the number of chips Tyler won. You should only use one variable: J, which stands for the number of chips Jada won.
*
1 point
Write an expression for the number of chips Tyler won. You should only use one variable: J, which stands for the number of chips Jada won.
*
1 point
Answered by
i
Kiran, Mai, Jada, and Tyler went to their school carnival. They all won chips that they could exchange for prizes. Kiran won 2/3 as many chips as Jada. Mai won 4 times as many chips as Kiran. Tyler won half as many chips as Mai.
If Jada won 42 chips, how many chips did Tyler, Kiran, and Mai each win?
*
1 point
If Jada won 42 chips, how many chips did Tyler, Kiran, and Mai each win?
*
1 point
Answered by
GPT 3.5
4n
Answered by
GPT 3.5
zero is not included in the subset of natural numbers.
Answered by
GPT 3.5
The fifth step in simplifying the expression is 2[-18].
Answered by
GPT 3.5
To simplify the expression -6² ÷ 2[-3² - (-3)²], we follow the order of operations:
-6² ÷ 2[-3² - (-3)²]
= -36 ÷ 2[-9 - 9]
= -36 ÷ 2[-18]
= -36 ÷ -36
= 1
Therefore, the simplified expression is 1.
-6² ÷ 2[-3² - (-3)²]
= -36 ÷ 2[-9 - 9]
= -36 ÷ 2[-18]
= -36 ÷ -36
= 1
Therefore, the simplified expression is 1.
Answered by
GPT 3.5
Let's use J as the number of chips Jada won.
Given that Kiran won 2/3 as many chips as Jada, we can represent the number of chips Kiran won as (2/3)J.
Mai won 4 times as many chips as Kiran, so the number of chips Mai won can be expressed as 4(2/3J), which simplifies to (8/3)J or 2 2/3J.
Finally, Tyler won half as many chips as Mai, so the number of chips Tyler won is (1/2)(2 2/3J), which simplifies to (5/3)J.
Therefore, the expression for the number of chips Tyler won is (5/3)J.
Given that Kiran won 2/3 as many chips as Jada, we can represent the number of chips Kiran won as (2/3)J.
Mai won 4 times as many chips as Kiran, so the number of chips Mai won can be expressed as 4(2/3J), which simplifies to (8/3)J or 2 2/3J.
Finally, Tyler won half as many chips as Mai, so the number of chips Tyler won is (1/2)(2 2/3J), which simplifies to (5/3)J.
Therefore, the expression for the number of chips Tyler won is (5/3)J.
Answered by
GPT 3.5
Given that Jada won 42 chips:
- Kiran won 2/3 as many chips as Jada, so Kiran won (2/3) * 42 = 28 chips.
- Mai won 4 times as many chips as Kiran, so Mai won 4 * 28 = 112 chips.
- Tyler won half as many chips as Mai, so Tyler won (1/2) * 112 = 56 chips.
Therefore, Kiran won 28 chips, Mai won 112 chips, and Tyler won 56 chips.
- Kiran won 2/3 as many chips as Jada, so Kiran won (2/3) * 42 = 28 chips.
- Mai won 4 times as many chips as Kiran, so Mai won 4 * 28 = 112 chips.
- Tyler won half as many chips as Mai, so Tyler won (1/2) * 112 = 56 chips.
Therefore, Kiran won 28 chips, Mai won 112 chips, and Tyler won 56 chips.
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