human
Maximum number of operations required such that no pairs from a Matrix overlap | Function to find maximum count of operations.
Initialize count by 0.
Iterate over remaining pairs.
Check if first operation is applicable.
Check if 2 nd operation is applicable.
Otherwise.
Return the count of operations.
Driver Code"
Solution in Python:
assistant
#Here is code to maximum number of operations required such that no pairs from a Matrix overlap and the other steps required.
 def find_max ( v , n ) :
	count = 0
	if ( n >= 2 ) :
		count = 2
	else :
		count = 1
	for i in range ( 1 , n - 1 ) :
		if ( v [ i - 1 ] [ 0 ] > ( v [ i ] [ 0 ] + v [ i ] [ 1 ] ) ) :
			count += 1
		elif ( v [ i + 1 ] [ 0 ] > ( v [ i ] [ 0 ] + v [ i ] [ 1 ] ) ) :
			count += 1
			v [ i ] [ 0 ] = v [ i ] [ 0 ] + v [ i ] [ 1 ]
		else :
			continue
	return count
n = 3
v = [ ]
v . append ( [ 10 , 20 ] )
v . append ( [ 15 , 10 ] )
v . append ( [ 20 , 16 ] )
print ( find_max ( v , n ) )