Answer:
The given expression \(3j-\{2k-[5h-(3j+k)]\}\) is \(5h-3k\)
Step-by-step explanation:
Given expression, \(3j - \{2k - [5h - (3j + k)]\}\)
We are required to simplify the above expression.
Consider the given expression, \(3j - \{2k - [5h - (3j + k)]\}\)
Removing brackets one by one,
Firts we remove round brackets, we get,
\(\Rightarrow 3j - \{2k - [5h - (3j + k)]\}=3j-\{2k-[5h-3j-k]\}\)
Again removing square brackets, we get,
\(\Rightarrow 3j-\{2k-[5h-3j-k]\}=3j-\{2k-5h+3j+k\}\)
Now removing curly brackets, we get,
\(\Rightarrow 3j-2k+5h-3j-k\)
Now solving , we get,
\(\Rightarrow 3j-2k+5h-3j-k=-3k+5h\)
Thus, the given expression \(3j-\{2k-[5h-(3j+k)]\}\) is \(5h-3k\)
