Step-by-step explanation
Let's assume we have a squared expression like this one:

We can apply a square root to both sides which will turn the squared a into an absolute value:

The module tells us that this equation is turned into two:

We can use this with the expression given by the question:

So we have two values for t:

We still need to write them in simplest form. For this purpose we'll have to rewrite 75:

Answer
Therefore the answers are:
