Question

( 50 Points) Prove 2=4​

Answer 1

Answer:

Out of boredom, I decided to recall the following equation:

x^x^x⋯=2.

Which, I simply rewrote like this:

x2=2, and therefore x=2–√. Then I took a look at the more general form:

x^x^x⋯=p.

I then concluded that x=(p)1p, and this was the solution set for all p. Then I thought for a while and determined that there are multiple values where this function equals the square root of 2, so its not injective. However, this led to an awkward statemend based on the fact that 2–√=(4)14. We deduce the following:

The equation x^x^x⋯=2 and the equation xxx⋯=4 have the same solution, namely x=2–√. So we conclude that 2=4.

Step-by-step explanation:

good day

Answer 2

2 = 4 when we will divide 4 by 2