Question
What is the missing exponent in the following equation: e?/e65 = e38
Answers
Answer
What is the missing exponent in the following equation: e/e65 = e38
Answer
Simplify 13^12 divided by 13^-10
Answer
Simplify 4^13 divided by 3^-5
Answer
Simplify 4^13 divided by 3^-5.
Answer
Simplify this expression using the Quotient Rule of Integer Exponents: t^400/t^100
Answer
Simplify a^67/b^34
Answer
Simplify a^67/b^34
Opinions:
ab^33
a^33
a^67/b^34
23
Opinions:
ab^33
a^33
a^67/b^34
23
Answer
Apply the Quotient Rule of Integer Exponents to simplify 23^65 divided by 23^32
Answer
Simplify this expression using the Quotient Rule of Integer Exponents: 12^53 divided by 7^53
Answer
Simplify this expression using the Quotient Rule of Integer Exponents: 12^53 divided by 7^53
Options:
5^53
12^53 divided by 7^53
12^106
5^106
Options:
5^53
12^53 divided by 7^53
12^106
5^106
Answer
You are told 3 things…1. That there are two objects with equal# masses. 2. Both objects are in motion. 3. One object has a greater kinetic energy than the other. How is this possible?
Answered by
GPT 3.5
The missing exponent in the equation is 97.
Answered by
GPT 3.5
The missing exponent in the equation is 103.
Answered by
GPT 3.5
To simplify 13^12 divided by 13^-10, we can apply the rule of exponents that states when dividing two powers with the same base, we subtract the exponents.
Therefore, 13^12 divided by 13^-10 can be simplified as 13^(12-(-10)) which is equal to 13^22.
Therefore, 13^12 divided by 13^-10 can be simplified as 13^(12-(-10)) which is equal to 13^22.
Answered by
GPT 3.5
To simplify 4^13 divided by 3^-5, we can apply the rule of exponents that states when dividing two powers with the same base, we subtract the exponents.
Therefore, 4^13 divided by 3^-5 can be simplified as 4^13 * 3^5.
Therefore, 4^13 divided by 3^-5 can be simplified as 4^13 * 3^5.
Answered by
GPT 3.5
To simplify 4^13 divided by 3^-5, we can apply the rule of exponents that states when dividing two powers with the same base, we subtract the exponents.
Therefore, 4^13 divided by 3^-5 can be written as 4^13 * 3^5. Since 3^-5 is equal to 1/3^5 or 1/243, the expression becomes:
4^13 * 1/243.
To simplify further, we can rewrite 4 as 2^2, so the expression becomes:
(2^2)^13 * 1/243.
Using the power of a power rule, we multiply the exponents, giving us:
2^26 * 1/243.
To simplify, we can express 1/243 as 3^-5, so the expression simplifies to:
2^26 * 3^-5.
Therefore, the simplified form of 4^13 divided by 3^-5 is 2^26 * 3^-5.
Therefore, 4^13 divided by 3^-5 can be written as 4^13 * 3^5. Since 3^-5 is equal to 1/3^5 or 1/243, the expression becomes:
4^13 * 1/243.
To simplify further, we can rewrite 4 as 2^2, so the expression becomes:
(2^2)^13 * 1/243.
Using the power of a power rule, we multiply the exponents, giving us:
2^26 * 1/243.
To simplify, we can express 1/243 as 3^-5, so the expression simplifies to:
2^26 * 3^-5.
Therefore, the simplified form of 4^13 divided by 3^-5 is 2^26 * 3^-5.
Answered by
GPT 3.5
The quotient rule of integer exponents states that when dividing two powers with the same base, you subtract the exponents.
In this case, we have t^400 divided by t^100. Applying the quotient rule, we subtract the exponent of the divisor from the exponent of the dividend:
t^400/t^100 = t^(400-100) = t^300
Therefore, the simplified form of this expression is t^300.
In this case, we have t^400 divided by t^100. Applying the quotient rule, we subtract the exponent of the divisor from the exponent of the dividend:
t^400/t^100 = t^(400-100) = t^300
Therefore, the simplified form of this expression is t^300.
Answered by
GPT 3.5
To simplify a^67/b^34, we can apply the quotient rule of exponents. The rule states that when dividing two powers with the same base, we subtract the exponents.
Therefore, a^67/b^34 simplifies to a^(67-34)/b^34 which is equal to a^33/b^34.
Hence, the simplified form of a^67/b^34 is a^33/b^34.
Therefore, a^67/b^34 simplifies to a^(67-34)/b^34 which is equal to a^33/b^34.
Hence, the simplified form of a^67/b^34 is a^33/b^34.
Answered by
GPT 3.5
The simplified form of a^67/b^34 is a^67/b^34.
Answered by
GPT 3.5
Using the quotient rule of integer exponents, we subtract the exponent in the denominator from the exponent in the numerator.
Therefore, 23^65 divided by 23^32 can be simplified to 23^(65-32), which equals 23^33.
Therefore, the simplified form of 23^65 divided by 23^32 is 23^33.
Therefore, 23^65 divided by 23^32 can be simplified to 23^(65-32), which equals 23^33.
Therefore, the simplified form of 23^65 divided by 23^32 is 23^33.
Answered by
GPT 3.5
The quotient rule of integer exponents states that when dividing two powers with the same base, you subtract the exponents.
In this case, we have 12^53 divided by 7^53. Applying the quotient rule, we subtract the exponent of the divisor from the exponent of the dividend:
12^53 / 7^53 = (12/7)^53.
Therefore, the simplified form of this expression is (12/7)^53.
In this case, we have 12^53 divided by 7^53. Applying the quotient rule, we subtract the exponent of the divisor from the exponent of the dividend:
12^53 / 7^53 = (12/7)^53.
Therefore, the simplified form of this expression is (12/7)^53.
Answered by
GPT 3.5
Using the quotient rule of integer exponents, we subtract the exponent in the denominator from the exponent in the numerator.
Therefore, 12^53 divided by 7^53 simplifies to (12/7)^53.
Hence, the simplified form of the expression is (12/7)^53.
Therefore, 12^53 divided by 7^53 simplifies to (12/7)^53.
Hence, the simplified form of the expression is (12/7)^53.
Answered by
GPT 3.5
This situation can be explained if one object has a greater velocity than the other. The kinetic energy of an object is given by the equation KE = 1/2 * m * v^2, where m is the mass of the object and v is its velocity.
Since both objects have equal masses (as mentioned in the first point), the object with the greater kinetic energy must have a higher velocity. The kinetic energy is directly proportional to the square of the velocity. Therefore, even if the masses are the same, the object with the higher velocity will have a greater kinetic energy.
Since both objects have equal masses (as mentioned in the first point), the object with the greater kinetic energy must have a higher velocity. The kinetic energy is directly proportional to the square of the velocity. Therefore, even if the masses are the same, the object with the higher velocity will have a greater kinetic energy.