rationalise the denominator 7+3*√5/7-3*√5
Answers
Answered by
423
Heya !!!
Using the identities :


On rationalizing the denominator we get,

Hope this helps ☺
Using the identities :
On rationalizing the denominator we get,
Hope this helps ☺
Anonymous:
I can't
Answered by
149
Hey !!!!! Your answer =>
Refer to the attached file ^^^
Hope it will help you ☆▪☆ Thanks ^_^
☆ Be Brainly ☆
Refer to the attached file ^^^
Hope it will help you ☆▪☆ Thanks ^_^
☆ Be Brainly ☆
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