This article is a online exponentiation tutoring.
Generally the exponentiation is used in all sciences including the mathematical, physical, chemical or even in biological sciences but it is assumed or preferably called a mathematical operation which generally written as an it is clear from this notation that the exponentiation involves two numbers one is called the base i.e. a and other is called the exponent i.e. n. When n is any positive integer then the exponentiation simply means the repeated multiplication of the number ‘a’ to itself n times which are written as:
Generally, exponent is the superscript to the base. Exponentiation above will be read as a raised to the power n or exponent of n, or a to the n. A few exponents have their pronunciation: for instance, a2 is read as a square and a3 as a cube.
Exponentiation comes to use in economics or biology or chemistry or physics or computer science to calculate compound interest or population growth.
Example problems on exponentiation tutoring:
Positive integer exponents:
a2 is pronounced as a square because any square with side a has area equal to a2. The expression a3 is referred to as the cube of a since the volume of a cube with side length a is a3.
So 32 is called as "three squared", and 23 is "two cubed".
The numbers with positive integer exponents may be defined by the initial condition
a1 = a
thus in general the recurrence relation
an+1 = a·an.
Exponents of one and zero:
If a is not zero and n an m are two positive integer exponents such that the exponent (n – m) is also positive then we can say that
If we consider a special case in which the exponent’s n and m are equal then we can wrote the equality as
Thus we lead to the following rule: Any number with raised to the power 1 is the number itself.
Generally the exponentiation is used in all sciences including the mathematical, physical, chemical or even in biological sciences but it is assumed or preferably called a mathematical operation which generally written as an it is clear from this notation that the exponentiation involves two numbers one is called the base i.e. a and other is called the exponent i.e. n. When n is any positive integer then the exponentiation simply means the repeated multiplication of the number ‘a’ to itself n times which are written as:
Generally, exponent is the superscript to the base. Exponentiation above will be read as a raised to the power n or exponent of n, or a to the n. A few exponents have their pronunciation: for instance, a2 is read as a square and a3 as a cube.
Exponentiation comes to use in economics or biology or chemistry or physics or computer science to calculate compound interest or population growth.
Example problems on exponentiation tutoring:
Positive integer exponents:
a2 is pronounced as a square because any square with side a has area equal to a2. The expression a3 is referred to as the cube of a since the volume of a cube with side length a is a3.
So 32 is called as "three squared", and 23 is "two cubed".
The numbers with positive integer exponents may be defined by the initial condition
a1 = a
thus in general the recurrence relation
an+1 = a·an.
Exponents of one and zero:
If a is not zero and n an m are two positive integer exponents such that the exponent (n – m) is also positive then we can say that
If we consider a special case in which the exponent’s n and m are equal then we can wrote the equality as
Thus we lead to the following rule: Any number with raised to the power 1 is the number itself.
No comments:
Post a Comment