1312 ÷ 13 - 10 can be simplified as follows:
First, divide 1312 by 13: 1312 ÷ 13 = 101
Then subtract 10 from the result: 101 - 10 = 91
Therefore, the simplification of 1312 ÷ 13 - 10 is 91.
Simplify 1312÷13−10
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10 answers
Simplify 13 ^12÷13^−10
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To simplify 13^12 ÷ 13^-10, we can use the properties of exponents.
When dividing with the same base, we subtract the exponents.
So, we have:
13^(12-(-10))
The subtraction becomes addition with the negative exponent, so it becomes:
13^22
Therefore, the simplified expression is 13^22.
When dividing with the same base, we subtract the exponents.
So, we have:
13^(12-(-10))
The subtraction becomes addition with the negative exponent, so it becomes:
13^22
Therefore, the simplified expression is 13^22.
Simplify 41^3÷3^−5
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To simplify 41^3 ÷ 3^-5, we can use the properties of exponents.
When dividing with the same base, we subtract the exponents.
So, we have:
41^(3-(-5))
The subtraction becomes addition with the negative exponent, so it becomes:
41^(3+5)
Simplifying the exponent, we have:
41^8.
Therefore, the simplified expression is 41^8.
When dividing with the same base, we subtract the exponents.
So, we have:
41^(3-(-5))
The subtraction becomes addition with the negative exponent, so it becomes:
41^(3+5)
Simplifying the exponent, we have:
41^8.
Therefore, the simplified expression is 41^8.
Simplify 4^13÷3^−5
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To simplify 4^13 ÷ 3^-5, we can use the properties of exponents.
When dividing with the same base, we subtract the exponents.
So, we have:
4^(13-(-5))
The subtraction becomes addition with the negative exponent, so it becomes:
4^(13+5)
Simplifying the exponent, we have:
4^18.
Therefore, the simplified expression is 4^18.
When dividing with the same base, we subtract the exponents.
So, we have:
4^(13-(-5))
The subtraction becomes addition with the negative exponent, so it becomes:
4^(13+5)
Simplifying the exponent, we have:
4^18.
Therefore, the simplified expression is 4^18.
Simplify 13¹² ÷ 13 ‐¹⁰
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6 answers