$\text{L, M, N, O and P}$ are five consecutive odd numbers. If the sum of all these numbers is $2295$, what is the sum of $\text{L}$ and $\text{P}$?

Let the five consecutive odd numbers be centered around $\text{N}$ as:
$x-4,x-2,x,x+2,x+4$.
Given their sum is $2295$:

$$(x-4)+(x-2)+x+(x+2)+(x+4)=2295$$

$$5x=2295⟹x=\frac{2295}{5}=459$$

So, $\text{N}=459$.
The first number $\text{L}=x-4=455$ and the last number $\text{P}=x+4=463$.

$$\text{Sum of L and P}=455+463=918$$

Alternatively, the sum of symmetric terms around the middle is always equal to $2\times \text{middle number}=2\times 459=918$.