If each of the letters in the English alphabet is assigned a numerical value beginning from $\text{A}=3,\text{B}=4,\text{C}=5,\dots ,\text{Z}=28$. What will be the total value of the letters for the word 'INSTITUTIONALIZED'?

The new numerical pattern shifts the standard alphabetical positions by adding $2$ to each letter's standard position (since $\text{A}=1+2=3$, $\text{B}=2+2=4$, etc.).
$$\text{Value of a letter}=\text{Standard Position}+2$$

Let's list the values of each letter in the word INSTITUTIONALIZED (total $17$ letters):

* $\text{I}=9+2=11$
* $\text{N}=14+2=16$
* $\text{S}=19+2=21$
* $\text{T}=20+2=22$
* $\text{I}=9+2=11$
* $\text{T}=20+2=22$
* $\text{U}=21+2=23$
* $\text{T}=20+2=22$
* $\text{I}=9+2=11$
* $\text{O}=15+2=17$
* $\text{N}=14+2=16$
* $\text{A}=1+2=3$
* $\text{L}=12+2=14$
* $\text{I}=9+2=11$
* $\text{Z}=26+2=28$
* $\text{E}=5+2=7$
* $\text{D}=4+2=6$

Summing all these values together:

$$\text{Total}=11+16+21+22+11+22+23+22+11+17+16+3+14+11+28+7+6=261$$