Let's say we have a non-finite number \(x\), when \(x = 5 + 5 + 5 + \cdots (\text{continues on forever}) \),

therefore \(x = 5+x\) or \(\therefore 0=5\).

Find the mistake!

Let's say we have a non-finite number \(x\), when \(x = 5 + 5 + 5 + \cdots (\text{continues on forever}) \),

therefore \(x = 5+x\) or \(\therefore 0=5\).

Find the mistake!

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TopNewestHow can you write two different definitions for the same no i-e x.If you say that you've done it because x is a general infinite number that you can use here even then you cannot add or subtract infinities. – Anas Wasti · 10 months ago

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– Akshat Joshi · 10 months ago

Yes you are right!Log in to reply