Correct option is B
Given:
Sum of square of 15 and 16
Solution:
Square of 15 = 15 15 = 225
Square of 16 = 16 16 = 256
Sum of squares = 225 +256 = 481
Square of 22 = 484
Hence the number to be added to 481 is 484-481 = 3
Select the smallest natural number that should be added to or subtracted from the sum of the squares of 15 and 16 to make it a perfect square?
Given:
Sum of square of 15 and 16
Solution:
Square of 15 = 15 15 = 225
Square of 16 = 16 16 = 256
Sum of squares = 225 +256 = 481
Square of 22 = 484
Hence the number to be added to 481 is 484-481 = 3
The product of two consecutive positive multiples of 5 is 750. What is the smaller of the two numbers?
The product of two consecutive even numbers is 624. What is the sum of the two numbers?
When is written in decimal notation, then the sum of digits will be
If then how many positive factors does N have ?
The sum of the squares of two positive integers is 1025 and difference of their squares is 225 . The difference of the numbers is what percent of the product of these numbers ?
The sum of five consecutive multiples of 8 is 560. The smallest multiple is
A two-digit number is 4 times the sum of its digits and twice the product of the digits. The number is:
The product of the predecessor of 201 and the successor of 4781 is:
The number of positive prime integer <50 is
Suggested Test Series
Suggested Test Series
The product of two consecutive positive multiples of 5 is 750. What is the smaller of the two numbers?
The product of two consecutive even numbers is 624. What is the sum of the two numbers?
When is written in decimal notation, then the sum of digits will be
If then how many positive factors does N have ?
The sum of the squares of two positive integers is 1025 and difference of their squares is 225 . The difference of the numbers is what percent of the product of these numbers ?
The sum of five consecutive multiples of 8 is 560. The smallest multiple is
A two-digit number is 4 times the sum of its digits and twice the product of the digits. The number is:
The product of the predecessor of 201 and the successor of 4781 is:
The number of positive prime integer <50 is