i am unable to find the approach to solve itβ¦
Sanket and strings
Hello @ashutoshu,
You can implement the following approach:
Perform following for both the characters a and b individually,
- Take two pointer l and r to mark the left and right index of the string under consideration.
- starting from l=0,r=0,max=0,count=0.
- repeat until r <n(length of the string)
3.1. increase the count whenever you find a different character(by different we mean if we are forming a string of a only, then b is different).
3.2. while count is greater than k,
3.2.1. decrement the count by one if element at lth index is different.
3.2.1. increment l.
3.3. Compare max with count for maximum value.
3.4. increment r.
Hope, this would help.
Give a like, if you are satisfied.
i am not understanding the logic
Okay, @ashutoshu
Letβs understand this with an example:
Example:
1
abba
Output:
3
Explanation:
l=0: variable to mark the left index and initialized to 0
r=0: variable to mark the right index and initialized to 0
m=0: to store the perfectness and initialised to zero
t=k: to keep track of the number of replacements we can perform at any instance of time.
- First, we will check for the string of character βaβ:
character at a[r] is βaβ, increment r
r:1
the character at a[r] is not βaβ and t>0, increment r and decrement t as we can replace one βbβ to βaβ
t:0 r:2
the character at a[r] is not βaβ and t==0. So, we cannot replace. Thus replace m by max. of m and r-l.
Repeat, while t==0:
A. if a[l]!=βaβ: increment t (because we must have done one replacement for this before and now as we are not considering this character so we can use this replacement somewhere else.)
B. increment l for each iteration of the loop.
m:2 t:0 l:1 t:1 l:2
the character at a[r] is not βaβ and t>0, increment r and decrement t as we can replace one βbβ to βaβ
t:0 r:3
character at a[r] is βaβ, increment r
r:4
replace m by max. of m and r-l.
m:2
l=0: variable to mark the left index and initialized to 0
r=0: variable to mark the right index and initialized to 0
m=0: to store the perfectness and initialised to zero
t=k: to keep track of the number of replacements we can perform at any instance of time.
- Now, we will check for the string of character βbβ:
the character at a[r] is not βbβ and t>0, increment r and decrement t as we can replace one βaβ to βbβ
**t:0 r:1 **
character at a[r] is βbβ, increment r
**r:2 **
character at a[r] is βbβ, increment r
**r:3 **
the character at a[r] is not βbβ and t==0. So, we cannot replace. Thus replace m by max. of m and r-l.
Repeat, while t==0:
A. if a[l]!=βbβ: increment t (because we must have done one replacement for this before and now as we are not considering this character so we can use this replacement somewhere else.)
B. increment l for each iteration of the loop.
**m:3 t:1 l:1 **
the character at a[r] is not βbβ and t>0, increment r and decrement t as we can replace one βaβ to βbβ
**t:0 r:4 **
replace m by max. of m and r-l.
m:3
Hence, the output is m:
3
Hope, this would help.
Give a like if you are satisfied.
output of this program is 4 not 3.and in the 1st case ,how t becomes 0 from 2 1st time??
No, @ashutoshu
The output is 3 only.
Please observe the example i have explained.
It is different from the one given in question.
The value of k is 1 instead of 2.
Hope, this would help.
Give a like if you are satisfied.
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