which is better Jamia hamdard or Government pharmacy College Bihar Gulzar bag
Hi,
Jamia Hamdard offers average placement opportunities to students. Around 35% to 40% students get placements into good organizations. This college is not concerned about providing recruitments so students have to rely more on off-campus placements.
Facilities and infrastructure are good, and free Wi-Fi is provided. Moreover, computer labs, some classrooms are air-conditioned, library, good hostels for boys and girls both, and canteens are there all around the campus. Medical facilities are there 24X7 in campus hospitals.
The faculty is good & the teachers are knowledgeable & helpful.
Government Pharmacy College, Gulzarbagh provides no placement opportunities to students. There is no placement cell in the college & no internship opportunities are present.
The infrastructure is average. There is a hostel available for the boys but currently there is no hostel available for girls. The classrooms, library, labs are decent.
The faculty is helpful & there are numerous teachers who are highly experienced & skilled. Attendance 60% is compulsory & there might be problems for people who fail to do so.
These are the few points you need to consider before joining a college so read the answer & decide wisely.
Hope this helps.
I have completed 1 year of BAG in ignou, given TE exams also, I did re registration process & submitted the application & paid the 2nd year fees, but some problem with bank the payment didnt go through,how should I pay fees now for the 2nd year.in the re- registeration page it shows payment failed.
Hello,
If you already paid the fees but didn't paid it or any baking service problem then you should wait some times. Sometimes service problem occurs. So that moment your money will be back in your account or it's go the college account. You should talk to the bank directly and your college authority also. Then you can do anything after listening their suggestions.
All the best.
When can I have to submit my Assignments of Ignou GC of BAG in this lockdown ?
If you are to appear for June Term End Examination, then you can submit your assignments till 30th April, IGNOU has changed the guidelines for submission of assignments, now you have to submit it in online mode only. You have to scan the documents and depending on the number subjects you have, you have to create pdf file for each one.
Please visit the official website of your regional centre to know more details regarding this, as earlier many regional centres have provided dedicated email id which seems to be no longer operative because it's already got filled with its capacity, now many RCs are taking assignments through Google Form, so kindly check what applies in your own RC.
my admission in BAG course is done in the 2019july session, as this is cbse,semesterwise examinatios i i i want to know when would i sit for my exams,and if i doesnt sit for any semester then am i eligible to sit for the next,or i could give both semesters exam in one go
Hello,
You have to give your semester exam as specified by the board under which your UG institute is affiliated or if it is a university then it must be conducting the exams by self.
IF you don't give the semester than you will have back papers and you can clear it in next year. You cant clear it in 2nd semester as they are even semester. You can clear odd semester papers in odd semester only.
If you want to give other exams than you have to manage both else you will lose both.
Better to prepare and attend the exams seriously. Don't miss any exam and give your best that you atleast qualify with a decent mark.
Hope it helps!
if 41 3 2.2 kg of sugar is packet in 97 bag then how much sugar will eat back contain
Hello aspirant,
Hope you are doing absolutely great.
So with regard to your query,
if 4132.2kg sugar is present in 97 bags, then each bag contains 4132.2/97, which is equal to 42.6kg.
You need to divide 4132.2 with 97 then you will get the answer as 42.6kg.
Hope it helps, thank you.
you were travelling by Bus and lost your bag as its strap broke when you were getting off the crowded bus . the bag had your admit card for the examination and your school identify card . write a letter of thanks to a stranger for sending your bag to you.
Hello
I am very much grateful to you for hand over me my bags which was contents of admit cards and other very urgent and necessary papers. You have done a task of great job which is unexpected nowadays from most of the man's behaviour. The strap of the bag was incidentally broken out in the congested bus whenever I was trying to get out of the bus as my stoppage comes. Bag rest inside the bus and before I become understood the presence of the bag the bus in which I was travelling left the stoppage and running a great and could not hear me. Perhaps from the admit card you have collect my address and refund my bag to my address in which I am very much thankful and grateful to you for ever. I hope God will reward you.
Thank you. . ...ABCD
Bag I contains 4 red and 2 green balls and Bag II contains 3 red and 5 green balls. One ball is transferred at random from Bag I to Bag II and then a ball is drawn at random from Bag II. The ball so drawn is found to be green in colour. Find the probability that
Hi there,
Let E1 and E2 respectively denote the events that a red ball is transferred from a bag 1 to 2 and a green ball is transferred from bag 1 to bag 2
P(E1)=4/6
P(E2)=2/6
LET A be the event that the ball drawn is green
(i) when a red ball is transferred from bag 1 to 2
P(A/E1)=5/9
2) when a green ball is transferred from bag 1 to 2
P(A/E2)=6/9
P(E2)/A= p(E2) p(A/E2)/ p(E1) p(A/E1) + p(E2)p(A/E2)
=3/8
Hope it helps you
Good luck!
Bag I contains 4 red and 2 green balls and Bag II contains 3 red and 5 green balls. One ball is transferred at random from Bag I to Bag II and then a ball is drawn at random from Bag II. The ball so drawn is found to be green in colour. Find the probability that the transferred ball is also gr
Hello Gautam,
Let us consider A1 is the events that a red ball is transferred from a bag I to Bag II and A2 Event is that green ball is transferred from the bag I to Bag II.
P(A1) = 4/6 & P(A2) = 2/6
Assume B be the event that the ball drawn from Bag is Green.
(1) when a Green ball is transferred.
P(B/A1) = 6/9
(2) when a Red ball is transferred.
P(B/A2) = 5/9
Now, P(A2/B) = [P(B/A2) × P(A2)] ÷ [(P(A1) × P(B/A2)) + (P(A2) × P(B/A1)]
Similarly, P(A2/B) = [((2/6) × (6/9)) ÷ ((4/6) × (5/9)) + ((2/6) × (6/9))]
= 3/8
Probability that the ball drawn fromBag I to Bag II is 3/8.
Hope this information was useful to you.
Good Luck!!