$ 1,2^{x}=1 $

Q: $ 1,2^{x}=1 $

To solve the equation $1.2^{x} = 1$, we follow these steps: Given: \[1.2^{x} = 1\] Divide both sides by 1 to simplify (which doesn't change anything in this case): \[1.2^{x} = 1\] Now, to solve for $x$, we recognize that any number raised to the power of 0 equals 1. That is, if $a^x = 1$, then $x = 0$, assuming $a \neq 0$. So, in this equation $1.2^{x} = 1$, for it to be true, $x$ must be 0. Therefore, \[x = 0\]

Question

$ 1,2^{x}=1 $

Accepted Answer

To solve the equation $1.2^{x} = 1$, we follow these steps:

Given:
$$1.2^{x} = 1$$

Divide both sides by 1 to simplify (which doesn't change anything in this case):
$$1.2^{x} = 1$$

Now, to solve for $x$, we recognize that any number raised to the power of 0 equals 1. That is, if $a^x = 1$, then $x = 0$, assuming $a \neq 0$.

So, in this equation $1.2^{x} = 1$, for it to be true, $x$ must be 0.

Therefore,
$$x = 0$$

\( 1,2^{x}=1 \)