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def taskOfPairing(freq): | |
count = 0 | |
marker = False | |
for i in freq: | |
if i != 0: | |
count += i // 2 | |
if i % 2 != 0 and marker: | |
count += 1 | |
marker = False | |
elif i % 2 != 0: | |
marker = True | |
else: | |
marker = False | |
return count | |
Thanks bro
Buddy, 12/15 testcases don't pass with your solution.
Buddy, 12/15 testcases don't pass with your solution.
@therajdeepbiswas Can you please paste some of the test cases here? Let me check and fix it!
Buddy, 12/15 testcases don't pass with your solution.
Change last marker to False
Then all your test cases will run
thanks a lot, bro, but change your code, there is a bug on top where you need to change marker=False
can you give full program
i wrote the same code ... i only passed 3/15 cases ..
def taskOfPairing(freq):
dap = 0
test = freq
for i in range(len(test)):
if i < len(test)-1:
if test[i]%2 == 0:
dap += test[i]//2
print(i,test[i]//2,dap)
else:
dap += test[i]//2
print(i,test[i]//2,dap)
test[i+1] += 1
else:
dap += test[i]//2
return dap
This is my code. i think mine and your is same logic. but i only pass 3/15 cases too. so, i copy and paste your code in hacker rank. but your code pass only 3/15 cases too. Is your code is correct?
ps.
oh I found my mistake. i change my code. and it pass all testcase. but i still wonder why when i paste your code it doesnt work...
This is my solution which passes all test cases.
def taskOfPairing(freq):
# Initialize the number of pairs
no_of_pairs = 0
# Track any remaining dumbells that can't be paired at each step
remaining = 0
# Iterate over the frequency list
for count in freq:
if count != 0:
if remaining != 0:
# Add pairs that can be formed by combining the current count with the remaining
no_of_pairs += (count + remaining) // 2
else:
# Add pairs that can be formed from the current count alone
no_of_pairs += count // 2
# Calculate if there's any leftover that can't be paired
if (count + remaining) % 2 != 0:
remaining = (count + remaining) % 2
else:
remaining = 0
else:
# Reset remaining if the count is zero
remaining = 0
return no_of_pairs
A company sells dumbells in pairs. These are weights for exercising. They receive a shipment of dumbells weighing anywhere from 1 unit upto a certain maximum. A pair can only be sold if their weights are sufficiently close: no greater than 1 unit difference. Given an inventory of various weights, determine the maximum number of pairs a company can sell.
For example, if there are 2 dumbells of weight 1, 4 of weight 2, 3 of weight 3, and 1 of weight 4, they can be paired as [1, 1], [2, 2], [2, 2], [3, 3], [3, 4] for a total of 5 pairs.
Function description
complete the function taskOfPairing. The function must return an integer representing the maximum number of similar pairs that can be made from the given supply of weights.
taskOfPairing has the following parameter(s):
freq [0...n-1]: a frequency array of integers where ith element represents the number of dumbells having a weight of i+1.
Constrains: