Introduction to definition of perfect square:
The definition of perfect square is defined as the important topics in mathematics. Product of two integer gives another integer is known as the perfect square. The rational number with the square root is known as the perfect square. For example, 16 is known as the perfect square integer, since it has 4 `xx` 4 is the two product for 16. This article shows the definition of perfect square with brief explanation and some example problems.
Explanation to definition of perfect square
The explanation given for the perfect square definition is as follows,
Trinomial and binomial functions are also written as the perfect square.
Trinomial Perfect square = x2 + 6x + 9
Trinomial Perfect square = (x + 3)2 .
Perfect square Example:
0 , 1 , 4, 9, 16, 25, etc.
`16/36` , `16/25` are also the examples of perfect squares.
Example problems to definition of perfect square
Problem 1: Which of the following integer when added to 12 to make perfect square.
Options:
a) 2
b) 3
c) 1
d) 4
Solution:
Step 1: Given:
Number = 12
Step 2: To find:
Perfect square
Step 3: Solve:
12 + 4 = 16
16 = 42
16 = 4 `xx` 4
Therefore 4 is the integer when added to 12 to give perfect square.
Answer: Option d
Problem 2: Which of the following integer when added to 24 to make perfect square.
Options:
a) 2
b) 3
c) 1
d) 4
Solution:
Step 1: Given:
Number = 24
Step 2: To find:
Perfect square
Step 3: Solve:
24 + 1 = 25
25 = 52
16 = 5 `xx` 5
Therefore 1 is the integer when added to 24 to give perfect square.
Answer: Option c
Understanding math online tutor is always challenging for me but thanks to all math help websites to help me out.
Practice problems to definition of perfect square
Problem 1: Which of the following integer when added to 25 to make perfect square.
Options:
a) 2
b) 1
c) 3
d) 4
Answer: Option b
Problem 2: Which of the following integer when added to 33 to make perfect square.
Options:
a) 2
b) 1
c) 3
d) 4
Answer: Option c
The definition of perfect square is defined as the important topics in mathematics. Product of two integer gives another integer is known as the perfect square. The rational number with the square root is known as the perfect square. For example, 16 is known as the perfect square integer, since it has 4 `xx` 4 is the two product for 16. This article shows the definition of perfect square with brief explanation and some example problems.
Explanation to definition of perfect square
The explanation given for the perfect square definition is as follows,
Trinomial and binomial functions are also written as the perfect square.
Trinomial Perfect square = x2 + 6x + 9
Trinomial Perfect square = (x + 3)2 .
Perfect square Example:
0 , 1 , 4, 9, 16, 25, etc.
`16/36` , `16/25` are also the examples of perfect squares.
Example problems to definition of perfect square
Problem 1: Which of the following integer when added to 12 to make perfect square.
Options:
a) 2
b) 3
c) 1
d) 4
Solution:
Step 1: Given:
Number = 12
Step 2: To find:
Perfect square
Step 3: Solve:
12 + 4 = 16
16 = 42
16 = 4 `xx` 4
Therefore 4 is the integer when added to 12 to give perfect square.
Answer: Option d
Problem 2: Which of the following integer when added to 24 to make perfect square.
Options:
a) 2
b) 3
c) 1
d) 4
Solution:
Step 1: Given:
Number = 24
Step 2: To find:
Perfect square
Step 3: Solve:
24 + 1 = 25
25 = 52
16 = 5 `xx` 5
Therefore 1 is the integer when added to 24 to give perfect square.
Answer: Option c
Understanding math online tutor is always challenging for me but thanks to all math help websites to help me out.
Practice problems to definition of perfect square
Problem 1: Which of the following integer when added to 25 to make perfect square.
Options:
a) 2
b) 1
c) 3
d) 4
Answer: Option b
Problem 2: Which of the following integer when added to 33 to make perfect square.
Options:
a) 2
b) 1
c) 3
d) 4
Answer: Option c
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