Count the Zeroes , if more than 1 zeroes are there then entire ans array will be Zero , but if only 1 zero is there then will compute product of entire array by skipping that one zero and during computing ans array we will put zero in all ans[i] and when we encounter zero we will put product in that case ! Maybe this will work!
Bhai ye O(1) extra space me bhi ban jayga just need to take the count lf zeros if zeros are more than 1 no matter what all values will be zero of zeros are 1 for sure that vak can be calculated and if no zeros in the array it's fine as well
We can do it by using division operation also. But according to this constraint it is of no value. class Solution { public: vector productExceptSelf(vector& nums) { vector vt; int p=1,z=1,flag=0,c=0,co=0; for(int i=0;i
Great Explanation
Thank you 😊
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Count the Zeroes , if more than 1 zeroes are there then entire ans array will be Zero , but if only 1 zero is there then will compute product of entire array by skipping that one zero and during computing ans array we will put zero in all ans[i] and when we encounter zero we will put product in that case ! Maybe this will work!
question tells us that don't use division operator
Bhai ye O(1) extra space me bhi ban jayga just need to take the count lf zeros if zeros are more than 1 no matter what all values will be zero of zeros are 1 for sure that vak can be calculated and if no zeros in the array it's fine as well
We can do it by using division operation also. But according to this constraint it is of no value.
class Solution {
public:
vector productExceptSelf(vector& nums) {
vector vt;
int p=1,z=1,flag=0,c=0,co=0;
for(int i=0;i
nice
how come multiplying 30 , 10^5 times makes 30*10^5 ?? it should be 30^(10^5)
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