Şunu aradınız:: abhi mein zinda hu (Hintçe - İngilizce)

abhi mein zinda hu
abhi mein zinda hu

mai zinda hu
mai zinda hu

jab tak zinda hu
jab tak zinda hu

mari nhi hu zinda hu
mari nhi hu zinda hu

jab tak zinda hu tab tak
jab tak zinda hu tab tak

dil tuta hai lekin zinda hu
dil tuta hai lekin zinda hu

abhi mein m. a ki pdai kr rha hu
abhi mein m. a ki pdai kr rha hu

abhi main zinda hu jo ki tum meri kami masus kar rhe ho
abhi main zinda hu jo ki tum meri kami masus kar rhe ho

jab tak zinda hu tab tak safar me ho.
jab tak zinda hu tab tak safar me ho

abhi mein dukan per hoon
abhi mein dukan per join

jab tak main zinda hu tab tak aap meri life ho
jab tak main zinda hu tab tak aap meri life ho

abhi mein kuch nahi bol sakti
abhi mein kuch nahi bol sakti

sorry abhi mein koi job nahi kar raha hoon
sorry abhi mein koi job nahi kar raha hoon

jab tak main zinda hu tb tk tere siwa kisi se pyar nhi krunga mera wada h
jab tak main zinda hu tb tk tere siwa kisi se pyar nhi krunga mera wada h

jab tak main zinda hu. baat kar liya kar,warna marne ke baad laash bola nahi karte
jab tak main zinda hu

abhi mein pustak padh ke khatm kiya abhi mein pustak par ke khatm kiya
abhi mein pustak padh ke khatm kiya

abhi socha nhi hu jarurat hone se aa hi sakta hu lekin abhi mein thoda engage ho yaar
abhi socha nhi hu jarurat hone se aa hi sakta hu lekin abhi mein thoda engage ho yaar

8 divided by 4 is 2 times -- ham z ko bahar nikal sakte hai edhar, to hamhe z(z^2+2z+1) milta hai mujhe lagta ab kam pura hona vala hai ab hamhe (z^2+2z+1) ko factor karna hai abhi mein sab vapas likh deta hoon to ye barbar hai 7z(z+1)(z+2)(z+6) to ye barbar hai 7z(z+1)(z+2)(z+6) divided by 4(z+2)(z)( aur ye kya hai) divided by 4(z+2)(z)( aur ye kya hai?) divided by 4(z+2)(z) (z+1)(z+1), 1 times 1, 1 hota hai or 1+1 , 2 hota hai so time (z+1)(z+1) or ab maza aayega ye edhar 1hai, or ye bracket hai. or ab ham sab cancel out karna chalunn kartein hain or ham ye man letein hain ki denominator kabhi zero ke barabar nahi hoga ab dekhtein hain, ye (z+2) es (z+2) ko cancel out kardega
8 divided by 4 is 2 times-- so we can definitely factor out a z here, so we get z times z squared plus 2z plus 1. i think we're almost done. now we have to factor this.