Answer :
using identity -
=
682 – 322 = (68+32)(68-32)
= (100) (36)
= 3600
Rate this question :
How useful is this solution?
We strive to provide quality solutions. Please rate us to serve you better.
PREVIOUSSome natural numbers can be written as a difference of two perfect squares in two ways. For example.24 = 72 – 52 = 52 – 1232 = 92 – 72 = 62 – 2240 = 112 – 92 = 72 – 32In how many different ways can we write multiples of 16, starting with 48 as the difference of two perfect squares?NEXTCompute the following in head:682 – 322
Related Videos
Champ Quiz | Algebric Identities46 mins
Discussion on Algebric Identities48 mins
Algebric Expressions and Identities45 mins
Algebraic Expressions and Identities43 mins
Master Algebraic Identities43 mins
Division of Algebraic Expressions36 mins
Smart Revision | Quiz on Algebraic Expression and Identities44 mins
How to Use Algebraic Identities40 mins
Genius Quiz | Algebraic Expressions and Identities30 mins
Multiplication of Algebraic Expression40 mins




















Try our Mini CourseMaster Important Topics in 7 DaysLearn from IITians, NITians, Doctors & Academic Experts
view all courses
Dedicated counsellor for each student
24X7 Doubt Resolution
Daily Report Card
Detailed Performance Evaluation


RELATED QUESTIONS :
Compute the following in head:
682 – 322
Kerala Board Mathematics Part IFind out the larger product of each pair below, without actual multiplication.
25 × 75, 26 × 74
Kerala Board Mathematics Part ICompute the following in head:
Compute the following in head:
201 199
Find out the larger product of each pair below, without actual multiplication.
10.6 × 9.4, 10.4 × 9.6
Kerala Board Mathematics Part IFind out the larger product of each pair below, without actual multiplication.
76 × 24, 74 × 26
Kerala Board Mathematics Part ICompute the following differences:
(124 × 76) – (126 × 74)
Kerala Board Mathematics Part ICompute the following differences:
(125 × 75) – (126 × 74)
Kerala Board Mathematics Part ICompute the following differences:
(125 × 75) – (126 × 74)
Kerala Board Mathematics Part I