Chandigarh University, Chandigarh
No, direct admission is not valid for any of the UG & PG courses at Chandigarh University. The university conducts CU CET exam to offer admission to eligible candidates. All the aspirants must qualify for this exam with a valid score. The admission process starts with CUCET registrations. The eligibility
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As per your question, basically if you see from the three consecutive years, almost 12 lakh students will apply for the CUET exam, and out of which at least 5 to 7 lakh might apply for the BA LLB admissions. However, remember that
The eligibility criteria for Chandigarh University for BE/B.Tech courses is class 12th with a minimum of 60% marks. So, irrespective of your percentile, you can get direct admission in Chandigarh University. However, Chandigarh University has its own entrance test CUCET which is mandatory to pursue BE CSE with the exception
Chandigarh University in Chandigarh offers a four-year, full-time undergraduate Bachelor of Business Administration (BBA) in Digital Marketing programme.
For admission to this course at Chandigarh University, candidates must have passed the 10+2 exam or its equivalent in any stream administered by an accredited Board with an overall grade
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BBA LLB stands for Bachelor of Business Administration and Bachelor of Legislative Law. It is a five-year integrated undergraduate program that combines the study of business administration and law. This program is designed to provide students with a strong foundation in both business management and legal principles. It covers
Question : An army lost 10% of its men in a war. Afterwards, 10% of the remaining soldiers died due to disease, and 10% of the remaining were declared disabled. Consequently, the strength of the army was reduced to 7,29,000 active men. What was the original strength of the army?
Option 1: 15,00,000
Option 2: 10,00,000
Option 3: 12,00,000
Option 4: 11,00,000
Correct Answer: 10,00,000
Solution : Let's assume the total army persons originally = 100 units Remaining = 100 x 0.9 x 0.9 x 0.9 = 72.9 units According to the question, 72.9 units is equivalent to 729000 $\therefore$ Originally the total number of persons = 729000 x $\frac{100}{72.9}$ = 10,00,000
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