How do you solve #2(1\div 4)5\div 1\div 4#?
This is the order we must do this, from top to bottom. This process is more commonly known as the Order of Operations.
Now that we know the order of the steps we must take to solve this, we can:
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To solve the expression (2(1\div 4)5\div 1\div 4), follow the order of operations, which is parentheses, exponents, multiplication and division (from left to right), and addition and subtraction (from left to right).

Begin by evaluating within the parentheses: [ 2(1\div 4) = 2 \times \frac{1}{4} = \frac{2}{4} = \frac{1}{2} ]

Next, evaluate the division: [ 5\div 1 = 5 ]

Then, evaluate the division again: [ 5\div 4 = \frac{5}{4} ]

Now, substitute the values back into the expression: [ \frac{1}{2}  \frac{5}{4} ]

To subtract fractions, ensure the denominators are the same, then subtract the numerators: [ \frac{1}{2}  \frac{5}{4} = \frac{2}{4}  \frac{5}{4} = \frac{25}{4} = \frac{3}{4} ]
Therefore, the solution to (2(1\div 4)5\div 1\div 4) is (\frac{3}{4}).
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When evaluating a onesided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a onesided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a onesided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
When evaluating a onesided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.
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