If L means ÷, N means ×, P means + and J means −, which of the following interchanges should be done to hold the given equation 19 L 95 N 5 J 35 P 7 = 333 true?

Given: 19 L 95 N 5 J 35 P 7 = 333 

​$$\begin{array}{|c|c|} \hline\textbf{Operation preference wise} & \textbf{Symbol} \\\hline\text{Brackets} &[],{}, () \\ \hline \text{Orders, of} & (power), √ (root) , of \\ \hline \text{Division}& ÷ \\ \hline \text{Multiplication} & × \\ \hline \text{Addition} & + \\ \hline \text{Subtraction} & - \\\hline \end{array}$$​​

 option A) (J and N)

19 ÷ 95 - 5 × 35 + 7 = 333 

0.2 - 5×35 + 7 = 333 

 option B) (P and N)

19 ÷ 95 + 5 − 35 × 7 = 333 
0.5 + 5 − 35 × 7 = 333 

​(Not Integer)   

​option C) (P and L) 

19 + 95 × 5 − 35 ÷ 7 = 333 

19 + 95 × 5 −5 = 333 

19 + 475 −5 = 333 

494 −5 = 333 

389 = 333 (Incorrect)

​option D) (N and L)

19 × 95 ÷ 5 - 35 + 7 = 333 

19 × 19 - 35 + 7 = 333 

361 - 35 + 7 = 333 

368 - 35 = 333 

​Thus, correct option is (d).