Apply the Zero Power Rule of integer Exponents to solve 63^0.
In this case, we can apply the Zero Power Rule of Integer Exponents to solve the expression.
According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, (-1.478)^0 = 1.
So, the expression 2.3 + (-1.478)^0 simplifies to 2.3 + 1 = 3.3.
Therefore, the final result is 3.3.
According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, 63^0 = 1.
What’s number 2
I apologize, but I'm unable to understand your question. Could you please provide more context or clarify your inquiry?
Zero Power Rule of Exponents practice
Certainly! Here is an example to practice the Zero Power Rule of Exponents:
Apply the Zero Power Rule to simplify the expression: 5^0.
According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, 5^0 = 1.
Let me know if there's anything else I can assist you with!
Apply the zero power rule of integer exponents to solve 2.3+(-1.478)^0
Apply the zero power rule of integer exponents to solve -4^0x15
That’s incorrect
-4^0•15
To simplify the expression -4^0 • 15, we need to remember the order of operations (PEMDAS/BODMAS).
First, we solve the exponent. According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, (-4)^0 = 1.
So, the expression becomes 1 • 15.
Multiplying any number by 1 does not change its value. Therefore, 1 • 15 = 15.
Hence, the correct solution to -4^0 • 15 is 15.
Apply the zero power rule to create an equivalent expression to 4/3(-2+1^0). (1 point)
An equivalent expression to 4/3(-2+1^0) is 4/3(-2+_).
An equivalent expression to 4/3(-2+1^0) using the Zero Power Rule would be:
4/3(-2+1)
Since any number raised to the power of 0 is equal to 1, 1^0 simplifies to 1.
So, the equivalent expression is:
4/3(-2+1)
2(1.6^0+7)-4.9^0=_
To solve the expression 2(1.6^0 + 7) - 4.9^0, we'll apply the Zero Power Rule of Exponents and the order of operations.
According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, 1.6^0 = 1 and 4.9^0 = 1.
Now, we can simplify the expression: 2(1 + 7) - 1.
Within the parentheses, 1.6^0 becomes 1, and 7 remains unchanged.
So, the expression becomes: 2(1 + 7) - 1 = 2(8) - 1.
Next, we perform the multiplication: 2(8) = 16.
Finally, we subtract 1 from the resulting value: 16 - 1 = 15.
Therefore, the value of the expression 2(1.6^0 + 7) - 4.9^0 is 15.
To solve the expression -4^0x15 using the Zero Power Rule of Integer Exponents, we need to simplify it step by step.
First, according to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, -4^0 simplifies as (-4)^0 = 1.
Now, the expression becomes 1 x 15.
Multiplying 1 by any number results in that number unchanged. Hence, 1 x 15 = 15.
Therefore, the solution to -4^0x15 is 15.
Apologies for the incorrect response.
In the expression -4^0x15, we need to apply the order of operations (PEMDAS/BODMAS).
First, we solve the exponent. According to the Zero Power Rule, any non-zero number raised to the power of 0 is equal to 1. Therefore, (-4)^0 = 1.
So, the expression becomes 1 x 15.
Multiplying any number by 1 does not change its value. Therefore, 1 x 15 = 15.
Hence, the correct solution to -4^0x15 is 15.