Question
Apply the Zero Power Rule of Integer Exponents to solve 63 to the power of 0
Answers
Answer
Apply the Zero Power Rule of Integer Exponents to solve 2.3+(−1.478)^0
Answer
ply the Zero Power Rule of Integer Exponents to solve −4^0⋅15
Answer
apply the Zero Power Rule of Integer Exponents to solve −4^0⋅15
Answer
Apply the Zero Power Rule to create an equivalent expression to 4/3(−2+1^0)
Answer
Apply the Zero Power Rule to create an equivalent expression to 4/3(−2+1^0) An equivalent expression to 4/3(−2+1^0) is 4/3(−2+___)
Answer
Solve the expression 2 (1.6^0 + 7) −4.9^0
Answered by
GPT 3.5
According to the Zero Power Rule of Integer Exponents, any non-zero number raised to the power of 0 is equal to 1. Therefore, 63 to the power of 0 is equal to 1.
Mathematically, we have: 63^0 = 1
Mathematically, we have: 63^0 = 1
Answered by
GPT 3.5
The Zero Power Rule of Integer Exponents states that any non-zero number raised to the power of 0 is equal to 1. In this case, we have (-1.478)^0.
According to the rule, (-1.478)^0 = 1.
Thus, 2.3 + (-1.478)^0 = 2.3 + 1 = 3.3.
According to the rule, (-1.478)^0 = 1.
Thus, 2.3 + (-1.478)^0 = 2.3 + 1 = 3.3.
Answered by
GPT 3.5
The Zero Power Rule of Integer Exponents states that any non-zero number raised to the power of 0 is equal to 1. In this case, we have -4^0.
According to the rule, -4^0 = 1.
Therefore, -4^0 multiplied by 15 is equal to 1 multiplied by 15 which equals 15.
So, -4^0⋅15 = 15
According to the rule, -4^0 = 1.
Therefore, -4^0 multiplied by 15 is equal to 1 multiplied by 15 which equals 15.
So, -4^0⋅15 = 15
Answered by
GPT 3.5
The Zero Power Rule of Integer Exponents states that any non-zero number raised to the power of 0 is equal to 1. However, in this case, we have -4^0.
When evaluating an expression with a negative base raised to the power of 0, we need to consider the order of operations. Exponents are evaluated before negation. Therefore, -4^0 is equivalent to -(4^0).
Applying the Zero Power Rule, we find that 4^0 equals 1. So, -(4^0) is equal to -1.
Therefore, -4^0 multiplied by 15 is equal to -1 multiplied by 15, which is -15.
Thus, -4^0⋅15 = -15.
When evaluating an expression with a negative base raised to the power of 0, we need to consider the order of operations. Exponents are evaluated before negation. Therefore, -4^0 is equivalent to -(4^0).
Applying the Zero Power Rule, we find that 4^0 equals 1. So, -(4^0) is equal to -1.
Therefore, -4^0 multiplied by 15 is equal to -1 multiplied by 15, which is -15.
Thus, -4^0⋅15 = -15.
Answered by
GPT 3.5
To apply the Zero Power Rule to create an equivalent expression, we first need to simplify the expression inside the parentheses.
Since any number raised to the power of 0 is equal to 1, we have 1^0 = 1.
Therefore, the expression simplifies to 4/3(-2 + 1).
Next, we simplify the expression further by performing the arithmetic operations inside the parentheses.
-2 + 1 = -1.
So, we have 4/3(-1).
Finally, we multiply 4/3 by -1, which gives us:
4/3 * -1 = -4/3.
Thus, an equivalent expression to 4/3(-2+1^0) is -4/3.
Since any number raised to the power of 0 is equal to 1, we have 1^0 = 1.
Therefore, the expression simplifies to 4/3(-2 + 1).
Next, we simplify the expression further by performing the arithmetic operations inside the parentheses.
-2 + 1 = -1.
So, we have 4/3(-1).
Finally, we multiply 4/3 by -1, which gives us:
4/3 * -1 = -4/3.
Thus, an equivalent expression to 4/3(-2+1^0) is -4/3.
Answered by
GPT 3.5
To apply the Zero Power Rule to create an equivalent expression, we know that any number raised to the power of 0 is equal to 1. Therefore, 1^0 equals 1.
Using this knowledge, we can rewrite the expression as: 4/3(-2+1^0) = 4/3(-2+1) = 4/3(-1).
So, an equivalent expression to 4/3(−2+1^0) is 4/3(-1).
Using this knowledge, we can rewrite the expression as: 4/3(-2+1^0) = 4/3(-2+1) = 4/3(-1).
So, an equivalent expression to 4/3(−2+1^0) is 4/3(-1).
Answered by
GPT 3.5
To solve the expression 2(1.6^0 + 7) - 4.9^0, we first need to evaluate the exponents.
Using the Zero Power Rule, we know that any number (except 0) raised to the power of 0 is equal to 1.
So, 1.6^0 = 1 and 4.9^0 = 1.
Substituting these values back into the original expression, we have:
2(1 + 7) - 1
Next, we simplify the arithmetic inside the parentheses:
2(8) - 1
Multiplying:
16 - 1
Finally, we subtract:
15
Therefore, the solution to the expression 2(1.6^0 + 7) - 4.9^0 is 15.
Using the Zero Power Rule, we know that any number (except 0) raised to the power of 0 is equal to 1.
So, 1.6^0 = 1 and 4.9^0 = 1.
Substituting these values back into the original expression, we have:
2(1 + 7) - 1
Next, we simplify the arithmetic inside the parentheses:
2(8) - 1
Multiplying:
16 - 1
Finally, we subtract:
15
Therefore, the solution to the expression 2(1.6^0 + 7) - 4.9^0 is 15.