You evaluate the power of the power first.
For example, 4 to the power of (3 to the power of 2) is 4 to the power of 9 which is 262,144
power in a math term is when you multiply the exponents
They are known as like terms.
No, it's a cubic equation. A quadratic equation contains, as its term raised to the highest power, a square. Example: x2. A cubic equation contains, as its term raised to the highest power, a cube. Example: x3. A quartic equation contains, as its term raised to the highest power, a term raised to the fourth power. Example: x4. Quintic, x5. And so, on.
The expression ((4xy^3z)^2) can be simplified using the property of exponents, resulting in (16x^2y^6z^2). This is an example of the power of a product property, where each factor is raised to the exponent. It can also be considered a special case of the binomial square if viewed as a single term raised to a power.
The term "exponents of 12" can refer to the different ways to express 12 as a power of its prime factors. The prime factorization of 12 is (2^2 \times 3^1). This means that 12 can be expressed with exponents as (2^2) and (3^1). If you mean the powers of 12, they would be 12 raised to various integers, such as (12^1), (12^2), (12^3), and so on.
power in a math term is when you multiply the exponents
They are known as like terms.
Multiply-Add Divide-Subtract Power-MultiplyIt's the rule for exponents.If the bases are the same and they're...- multiplied; add the exponents. 22(23) = 25- divided; subtract the exponents (36/34) = 32- raised to a power; multiply the exponents (42)4 = 48
The term power encompasses several meanings. One meaning is the control one person or thing has over another, or physical strength. It is also used in mathematics to refer to exponents, and in physics to describe the rate of doing work.
No, it's a cubic equation. A quadratic equation contains, as its term raised to the highest power, a square. Example: x2. A cubic equation contains, as its term raised to the highest power, a cube. Example: x3. A quartic equation contains, as its term raised to the highest power, a term raised to the fourth power. Example: x4. Quintic, x5. And so, on.
The expression ((4xy^3z)^2) can be simplified using the property of exponents, resulting in (16x^2y^6z^2). This is an example of the power of a product property, where each factor is raised to the exponent. It can also be considered a special case of the binomial square if viewed as a single term raised to a power.
The term "exponents of 12" can refer to the different ways to express 12 as a power of its prime factors. The prime factorization of 12 is (2^2 \times 3^1). This means that 12 can be expressed with exponents as (2^2) and (3^1). If you mean the powers of 12, they would be 12 raised to various integers, such as (12^1), (12^2), (12^3), and so on.
The expression "2a^5" contains only one term. A term is defined as a single mathematical expression that can include constants, variables, and exponents multiplied together. In this case, "2a^5" consists of the coefficient "2" and the variable "a" raised to the fifth power, making it a single term.
Another way to say "raised to the 3rd power" is "cubed." For example, ( x^3 ) can be described as "x cubed." This term originates from the geometric concept of volume, where a cube's volume is calculated by multiplying the length of one side by itself three times.
One hundred octovigintillion.
The term "power" is another term for a number's exponent. When there is a number raised to a power, you multiply that number by itself the amount of times equal to the power. For example: 43 The power, or exponent, would be the 3. This means you would multiply 4 by itself three times. 43 = 4*4*4 = 64 another example: 56 = 5*5*5*5*5*5 = 15625
The degree of a term is the sum of the exponents on the variables.