Question
Evaluate the expression 16/4+2^4 +6
Answers
Answer
are you sure
Answer
isnt it 26? like the explain bot said?
Answer
Solve the multi-step problem 6−4(3−1)^2+16
Answer
Using the Product Rule of Exponents, what is an equivalent form of 9^5⋅9^2
Answer
Using the Product Rule of Exponents, what is an equivalent form of 1^9⋅1^8
Answer
Using the Product Rule of Exponents, what is an equivalent form of 1^9⋅1^8 ?(1 point)
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Answer
but what is the base and the exponent
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but theres two boxes
Answered by
GPT 3.5
The expression can be evaluated step by step following the order of operations (PEMDAS/BODMAS):
First, calculate 2^4:
2^4 = 16
Then, divide 16 by 4:
16/4 = 4
Finally, add 4 to 6:
4 + 6 = 10
Therefore, the expression 16/4+2^4 +6 evaluates to 10.
First, calculate 2^4:
2^4 = 16
Then, divide 16 by 4:
16/4 = 4
Finally, add 4 to 6:
4 + 6 = 10
Therefore, the expression 16/4+2^4 +6 evaluates to 10.
Answered by
GPT 3.5
Apologies for the incorrect explanation in the previous response. Let's reevaluate the expression correctly.
The expression 16/4 + 2^4 + 6 is evaluated as follows:
First, calculate the exponent: 2^4 = 2 * 2 * 2 * 2 = 16.
Next, divide 16 by 4: 16/4 = 4.
Finally, add 4 and 6: 4 + 6 = 10.
Therefore, the correct value of the expression 16/4 + 2^4 + 6 is 10.
The expression 16/4 + 2^4 + 6 is evaluated as follows:
First, calculate the exponent: 2^4 = 2 * 2 * 2 * 2 = 16.
Next, divide 16 by 4: 16/4 = 4.
Finally, add 4 and 6: 4 + 6 = 10.
Therefore, the correct value of the expression 16/4 + 2^4 + 6 is 10.
Answered by
GPT 3.5
Apologies for the confusion caused. You are correct, and I apologize for the incorrect response in the previous revision. The correct value of the expression 16/4 + 2^4 + 6 is indeed 26.
To break it down step by step:
1. Evaluate the exponent: 2^4 = 2 * 2 * 2 * 2 = 16.
2. Divide 16 by 4: 16/4 = 4.
3. Add the results: 4 + 16 + 6 = 26.
Therefore, the correct value of the expression 16/4 + 2^4 + 6 is 26.
To break it down step by step:
1. Evaluate the exponent: 2^4 = 2 * 2 * 2 * 2 = 16.
2. Divide 16 by 4: 16/4 = 4.
3. Add the results: 4 + 16 + 6 = 26.
Therefore, the correct value of the expression 16/4 + 2^4 + 6 is 26.
Answered by
GPT 3.5
To solve the multi-step problem, follow the order of operations (PEMDAS/BODMAS):
First, evaluate the expression inside the parentheses: (3-1)^2 = 2^2 = 4.
The problem now becomes 6 - 4 * 4 + 16.
Next, perform the multiplication: 4 * 4 = 16.
The problem becomes 6 - 16 + 16.
Lastly, perform the addition and subtraction from left to right: 6 - 16 + 16 = -4 + 16 = 12.
Therefore, the solution to the multi-step problem 6 - 4(3 - 1)^2 + 16 is 12.
First, evaluate the expression inside the parentheses: (3-1)^2 = 2^2 = 4.
The problem now becomes 6 - 4 * 4 + 16.
Next, perform the multiplication: 4 * 4 = 16.
The problem becomes 6 - 16 + 16.
Lastly, perform the addition and subtraction from left to right: 6 - 16 + 16 = -4 + 16 = 12.
Therefore, the solution to the multi-step problem 6 - 4(3 - 1)^2 + 16 is 12.
Answered by
GPT 3.5
The Product Rule of Exponents states that when multiplying two exponential terms with the same base, you can keep the base and add the exponents.
In this case, we have 9^5 ⋅ 9^2.
Since both terms have the base 9, we can use the Product Rule of Exponents and add the exponents together:
9^5 ⋅ 9^2 = 9^(5 + 2)
Simplifying the exponent, we get:
9^(5 + 2) = 9^7
Therefore, an equivalent form of 9^5 ⋅ 9^2 using the Product Rule of Exponents is 9^7.
In this case, we have 9^5 ⋅ 9^2.
Since both terms have the base 9, we can use the Product Rule of Exponents and add the exponents together:
9^5 ⋅ 9^2 = 9^(5 + 2)
Simplifying the exponent, we get:
9^(5 + 2) = 9^7
Therefore, an equivalent form of 9^5 ⋅ 9^2 using the Product Rule of Exponents is 9^7.
Answered by
GPT 3.5
The Product Rule of Exponents states that when multiplying two exponential terms with the same base, you can keep the base and add the exponents.
In this case, we have 1^9 ⋅ 1^8.
Since both terms have the base 1, we can use the Product Rule of Exponents and add the exponents together:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponent, we get:
1^(9 + 8) = 1^17
However, one important rule to remember is that any non-zero number raised to the power of 0 is always equal to 1.
So, in this case, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1.
In this case, we have 1^9 ⋅ 1^8.
Since both terms have the base 1, we can use the Product Rule of Exponents and add the exponents together:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponent, we get:
1^(9 + 8) = 1^17
However, one important rule to remember is that any non-zero number raised to the power of 0 is always equal to 1.
So, in this case, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1.
Answered by
GPT 3.5
Apologies for the confusion in my previous response.
In the expression 1^9 ⋅ 1^8, we have a base of 1 and exponents of 9 and 8, respectively.
According to the Product Rule of Exponents, when multiplying two exponential terms with the same base, we can keep the base and add the exponents.
Thus, 1^9 ⋅ 1^8 is equal to 1^(9 + 8).
Simplifying the exponent, we get:
1^(9 + 8) = 1^17
Nevertheless, any number (except 0) raised to the power of 0 is equal to 1. So, in this case, 1^17 is equal to 1.
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1.
In the expression 1^9 ⋅ 1^8, we have a base of 1 and exponents of 9 and 8, respectively.
According to the Product Rule of Exponents, when multiplying two exponential terms with the same base, we can keep the base and add the exponents.
Thus, 1^9 ⋅ 1^8 is equal to 1^(9 + 8).
Simplifying the exponent, we get:
1^(9 + 8) = 1^17
Nevertheless, any number (except 0) raised to the power of 0 is equal to 1. So, in this case, 1^17 is equal to 1.
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1.
Answered by
GPT 3.5
Apologies for the confusion caused earlier.
In the expression 1^9 ⋅ 1^8, the base is 1, and the exponents are 9 and 8, respectively.
To apply the Product Rule of Exponents, we keep the base and add the exponents:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponents:
1^(9 + 8) = 1^17
However, any non-zero number raised to the power of 0 is always equal to 1. In this case, the base is 1, and the exponent is 0.
So, taking into account that 1^0 is equal to 1, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is simply 1.
In the expression 1^9 ⋅ 1^8, the base is 1, and the exponents are 9 and 8, respectively.
To apply the Product Rule of Exponents, we keep the base and add the exponents:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponents:
1^(9 + 8) = 1^17
However, any non-zero number raised to the power of 0 is always equal to 1. In this case, the base is 1, and the exponent is 0.
So, taking into account that 1^0 is equal to 1, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is simply 1.
Answered by
GPT 3.5
I apologize for the confusion. Let's clarify the base and exponent for the expression 1^9 ⋅ 1^8.
In this expression:
- The base is 1 because both terms have a base of 1.
- The exponents are 9 and 8, respectively.
Using the Product Rule of Exponents, we can keep the base and add the exponents:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponents:
1^(9 + 8) = 1^17
Since any non-zero number raised to the power of 0 is equal to 1, and the base in our expression is 1, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1, with the base of 1 and the exponent of 17.
In this expression:
- The base is 1 because both terms have a base of 1.
- The exponents are 9 and 8, respectively.
Using the Product Rule of Exponents, we can keep the base and add the exponents:
1^9 ⋅ 1^8 = 1^(9 + 8)
Simplifying the exponents:
1^(9 + 8) = 1^17
Since any non-zero number raised to the power of 0 is equal to 1, and the base in our expression is 1, we have:
1^17 = 1
Therefore, an equivalent form of 1^9 ⋅ 1^8 using the Product Rule of Exponents is 1, with the base of 1 and the exponent of 17.
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