Answer:
Explanation:
We are given that T varies as the square root of the ratio of s and t, and we are trying to find the value of T when s=33 and t=18.
The relationship between T, s and t can be represented by the following equation:
T = k * √(s/t)
Where k is a constant.
We are given that when S=36, t=16, T=18. We can use this information to find the value of k.
We know that T = k * √(s/t)
and, T = 18 when s=36, t=16.
So we can substitute these values in the equation
18 = k * √(36/16)
Solving for k, we get:
k = 18/2 = 9
Now that we know the value of k, we can use it to find the value of T when s=33 and t=18.
T = k * √(s/t) = 9 * √(33/18) = 9 * √(11/6) = 9 * √(11/6)
The value of T when s=33, t=18 is 9 * √(11/6),
It is not possible to give the exact value of T because the value of the square root of (11/6) is not a whole number.