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- Exercise 6.1 (Solutions)
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan are given on this page. This exercise consists of
- Question 1, Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 1(i)===== Evaluate $10!$. ** So
- Question 2, Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 2(i)===== Write in the fractiona
- Question 3 and 4, Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 3(i)===== Prove that: $\quad \df
- Question 5, Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 5(i)===== Find the value of $n$:
- Question 6(i-v), Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 6(i)===== Prove for $n\in N$: $\
- Question 6(vi-ix), Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 6(vi)===== Prove for $n\in N$:
- Question 7(i-vi), Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 7(i)===== Find $n$, if $\quad \d
- Question 7(vii-xi), Exercise 6.1
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 7(vii)===== Find $n$, if $\quad
- Exercise 6.2 (Solutions)
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan are given on this page. This exercise consists of
- Question 1, Exercise 6.2
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 1(i)===== Prove for $n \in N$: $
- Question 2, Exercise 6.2
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 2(i)===== Find $n$, if: $\quad ^
- Question 3, Exercise 6.2
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 3(i)===== Find $r$, if: $^6P_{r-
- Question 4 and 5, Exercise 6.2
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 4===== How many $3$-digit even n
- Question 6 and 7, Exercise 6.2
- ation (NBF) as Federal Textbook Board, Islamabad, Pakistan. =====Question 6===== How many $4$-digit number