@@sundaringh8435 It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same. do you assessment again IN case of CMO the answer will be 1252
It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same. do you assessment again IN case of CMO the answer will be 1252
It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same. do you assessment again IN case of CMO the answer will be 1252
@Gate Smashers Varun bhaiya I have already completed mtech cse from a state government college through gate scholarship before and now this year I qualified gate again and want to do m.tech. in AI if I take admission in any NIT or IIIT will I get GATE scholarship again this time
@@ShabbarAbbas-fu3je Brother there is correction in the formula Column major = [(i-lb1) np + (j-lb2) n + (k-lb3)] * size + base address here given array[5...10] [2...5] [3...6] , thus n = no. of elements in [2...5] = 4 p = no. of elements in [3...6] = 4 lb1 = 5 lb2 = 2 lb3 = 3 We have to find location of a[8] [4] [5], thus let i=8, j=4, k=5, Thus after putting it in equation Column major = [(i-lb1) np + (j-lb2) n + (k-lb3)] * size + base address = [(8-5)4x4 + (4-2)4 +(5-3)]*4+1000 = 58*4+1000 = 232+1000 = 1232 Answer column major : 1232
Column Major Order = base add. +[(8-5)*16 +(4-2)+(5-3)*4] * size of element (4) = 1000+[48+2+8]*4 = 1000+232=1232th place same as row major.🙃
Because 2 d matrix square matrix hai 😂
@@sundaringh8435 It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same.
do you assessment again
IN case of CMO the answer will be 1252
Sir please explain column wise
Please explain column wise 😊
hii
Great 👍
nice explanation sir
Muje nhi samja
thank sir jee
Column wise , answer is=1252
sir please "column Major order" pe bhi btao
Sir pls explain column wise...
In Column Major, As the point that we want to find is lying on the diagonal line, the address will remain same as of Row Major.
It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same.
do you assessment again
IN case of CMO the answer will be 1252
Thank YOu
Location of element [8] [4] [5] =
1232
Plz make a video on coloum major array plz
CMO se bhi 1232 hi answer aaega coincidentally
It should be a perfect cube, not only having a square matrix in it is enough to keep the CMO and RMO addresses the same.
do you assessment again
IN case of CMO the answer will be 1252
@Gate Smashers Varun bhaiya I have already completed mtech cse from a state government college through gate scholarship before and now this year I qualified gate again and want to do m.tech. in AI if I take admission in any NIT or IIIT will I get GATE scholarship again this time
I don't know why but 3D wala lec dekhny k baad meko 1st or 2nd dimension bhi bhul gya
Makeup karne me kam dhyan aur padhai me jyada dhyan de.
Exactly 💯
Sir first of all you must explain to us the general formula then it's details
Same
Bhai thum acha explain kathe ho meri eak request CYBERSECURITY AND ETHICAL HACKING COURSE thoda advance topic par video karo na
Column major : [(i-lb1) np + (j-lb3) n + (k-lb2)] * size + base address
Answer column major : 1256
n , p KYa Hy ?
Value put kr k snd krdo asy smjh nhi a rahi
@@ShabbarAbbas-fu3je
Brother there is correction in the formula
Column major = [(i-lb1) np + (j-lb2) n + (k-lb3)] * size + base address
here given array[5...10] [2...5] [3...6] , thus
n = no. of elements in [2...5] = 4
p = no. of elements in [3...6] = 4
lb1 = 5
lb2 = 2
lb3 = 3
We have to find location of a[8] [4] [5], thus let i=8, j=4, k=5,
Thus after putting it in equation
Column major = [(i-lb1) np + (j-lb2) n + (k-lb3)] * size + base address
= [(8-5)4x4 + (4-2)4 +(5-3)]*4+1000
= 58*4+1000
= 232+1000
= 1232
Answer column major : 1232
Is the topic C ?
Get the concept not the syntax-y coding language 🙃
Column major order ni smjh ara
1252
1248
1232
CMO please
Please explain column wise 😊