Let take the number of Mechanical graduates be m and the number of electronics graduates be e.
∑\(\frac{m}{m}\) = 2.45
∑\(\frac{e}{e}\) = 3.56
∑m + ∑\(\frac{e}{m+e}\) = 3.12
After putting the values in the equation, we get
2.45m + 3.56e = 3.12m + 3.12e
0.44e = 0.67m
44e = 67m
So the Least value of e is when m = 44, as 67 is a prime number
So, least value of electronics students will be 67.
The correct option is (C)
The following empirical relationship describes how the number of trees \( N(t) \) in a patch changes over time \( t \): \[ N(t) = -2t^2 + 12t + 24 \] where \( t = 0 \) is when the number of trees were first counted. Given this relationship, the maximum number of trees that occur in the patch is