
Binomial Distribution
Maths ยท Grade 12 ยท Week 32 ยท 25 questions
This quiz focuses on Binomial Distribution โ an important area in Grade 12 mathematics. A strong foundation in binomial distribution is critical for board exam success and prepares you for undergraduate mathematics and data science.
What you'll practise
- Understand the key ideas of Binomial Distribution
- Tackle multiple-choice questions on Binomial Distribution
- Build confidence with NCERT exercise and exemplar problems
All 25 questions in this Binomial Distribution quiz
Grade 12 Maths โ Binomial Distribution: 25 practice questions with instant scoring and explanations.
- The binomial distribution models:
- For binomial distribution B(n, p), the parameters are:
- P(X = k) in binomial distribution is:
- For B(n, p), E(X) = :
- For B(n, p), Var(X) = :
- For B(n, p), the standard deviation is:
- If X ~ B(10, 0.5), then P(X = 5) = :
- C(10, 5) = :
- For B(n, p), P(X โค k) = :
- If X ~ B(6, 0.3), then P(X โฅ 1) = :
- The mode of B(n, p) is at k = :
- A binomial experiment requires:
- If 8 coins are tossed, P(exactly 3 heads) = :
- If 5 dice are rolled, P(exactly 2 sixes) = :
- For B(n, 0.5), the distribution is:
- As n โ โ, the binomial distribution approaches:
- The normal approximation to binomial requires:
- If X ~ B(100, 0.1), then approximately X ~ N(ฮผ, ฯยฒ) where ฮผ and ฯ are:
- The binomial distribution with n = 1 is called:
- For B(n, p), as p increases, the distribution shifts:
- If X ~ B(20, 0.6), then E(X) = :
- For the same distribution, Var(X) = :
- For Binomial B(n, p), mean =
- For Binomial B(n, p), variance =
- In 5 tosses of a fair coin, P(exactly 3 heads) =
Question 1 of 250 correct so far