÷ 9
÷ 6
÷ 7
÷ 3
÷ 5
÷ 4
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Analysis:
Possible since . For example, gives a quotient of 1 and a remainder of 5.
Possible since . For example, gives a quotient of 1 and a remainder of 5.
Possible since . For example, gives a quotient of 1 and a remainder of 5.
Not possible since the remainder must be less than 3.
Not possible since the remainder must be less than 5.
Not possible since the remainder must be less than 4.
Correct Choices:
To solve the expression ( div 9 div 6 div 7 div 3 div 5 div 4 ), we first need to clarify that this means to divide by each of the numbers sequentially.
The expression can be rewritten for clarity:
1. Start with an initial number (which isn’t provided, so let’s assume it’s ( x )) and divide it by 9.
2. Then take that result and divide it by 6.
3. Continue with each divisor: 7, 3, 5, and finally 4.
In mathematical terms, this would be:
[
x div 9 div 6 div 7 div 3 div 5 div 4
]
which can also be expressed as:
[
frac{x}{9 times 6 times 7 times 3 times 5 times 4}
]
To compute this, we simply multiply the denominators:
[
9 times 6 = 54 \
54 times 7 = 378 \
378 times 3 = 1134 \
1134 times 5 = 5670 \
5670 times 4 = 22680
]
So if we assume ( x = 1 ) for simplicity:
[
frac{1}{22680} approx 0.0000442
]
In summary,
To solve the expression ÷ 9 ÷ 6 ÷ 7 ÷ 3 ÷ 5 ÷ 4, we need to clarify what is being divided. It seems like you’re starting with a number and then dividing it by each of those numbers in sequence.
If we assume you’re dividing a number (let’s say 1 for simplicity) by these numbers, it would look like this:
1 ÷ 9 ÷ 6 ÷ 7 ÷ 3 ÷ 5 ÷ 4
We can rewrite it as:
1 ÷ (9 × 6 × 7 × 3 × 5 × 4)
Now, let’s calculate the denominator:
9 × 6 = 54
54 × 7 = 378
378 × 3 = 1134
1134 × 5 = 5670
5670 × 4 = 22680
Now we divide:
1 ÷ 22680 ≈ 0.00004396
So, the answer is approximately 0.00004396.
If you have more specific numbers or a different operation in mind, please provide those for further clarification!