Accepted Solution
Unearthing the number that Divides 97 to Get 1
In mathematical problems like this, the term "what" is a placeholder for an unknown variable. Let's assign this variable as "x". Therefore, our task is to find a number 'x', such that when it is divided by 97, we get an equivalent of 1.
x/97 = 1----(eqn 1)
We aim to isolate variable x from the equation. This can be done by doing a multiplication of both sides of the equation by 97. This action gives us a new equation:
x = 1*97 ----(eqn 2)
This simplifies to:
x = 97
Therfore, "What divided by 97 equals 1?" is actually 97. For confirmation, placing 97 back into equation 1, we get:
97/97 = 1
Clearly, this verifies our calculation as the result is indeed a 1. If you wish to explore other similar problems, you can explore ones like: