What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents
What are we learning in math class today?
We are learning about Exponent Rules!
To start, there is a base, which is the number underneath the exponent. The exponent is the number above it
The exponent determines how many times the base multiplies by itself, so 4^2 is 4x4.
What is the Product and Quotient Rule?
The product rule states that when the base of two exponenets are the same, you keep the base, and add the exponents
What is the Power to Power Rule and the Zero Power Rule?
The Power to Power rule says that when one exponent is raised to the power of another, you multiply the exponents together.
The Zero Power Rule states that anything to the power of zero is equal to one, as long the base is not zero
The negative exponent rule states that when a base has a negative exponent, the base and exponent go to the denominator. For example, 2^-3 = 1/2^3, or 1/9
The radicand is the base of exponeital notation. The index is the denomitar, and the exponent of the radicand is the numerator.
What if instead of bases being the same, the exponent was the same and the exponenets were different?
Well, for multiplication, you would mutiply the bases and keep the exponent.
For division, you just divide the bases, and keep the exponents