Math, asked by supergiggles53, 10 months ago

prove √3 + √2 an irrational number​

Answers

Answered by renukasingh05011979
2
Answer:

Let √2 + √3 = (a/b) is a rational number.

On squaring both sides , we get

2 + 3 + 2√6 = (a²/b²)

So,5 + 2√6 = (a²/b²) a rational number

So, 2√6 = (a²/b²) – 5

Since, 2√6 is an irrational number and (a²/b²) – 5 is a rational number

Hence, my contradiction is wrong.

There fore, (√2 + √3) is an irrational number.

I Hope It Will Help!

^_^

supergiggles53: tysm it really worked
renukasingh05011979: Ur most welcome!
renukasingh05011979: ^_^
renukasingh05011979: And thank you for marking me as brainliest!
supergiggles53: ur wlcm
Answered by monalisaborah48
1

Answer: Have a look at the picture:

Step-by-step explanation:

Attachments:

supergiggles53: tysm
monalisaborah48: Wels
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