evaluate (a²b²-d²)² using the identity
Answers
Answered by
3
Step-by-step explanation:
Given : (a²−b²)(c²−d²)−4abcd
=a²c²−a²d²−b²c²+b²d²−2abcd−2abcd
=a²c²+b²d²−2abcd−a²d²+b²c²−2abcd
=(ac−bd)²−(ad−bc)²
=(ac−bd−ad+bc)(ac−bd+ad−bc) ....Since [p²−q²=(p−q)(p+q)]
Answered by
3
Step-by-step explanation:
Using (a+b)
2
=a
2
+2ab+b
2
We can write (10.2)
2
=(10+0.2)
2
= (10)
2
+2(10)(0.2)+(0.2)
2
= 100+4+0.04
Hence the answer is 104.04
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