Home
Class 14
MATHS
P3RIMJ3Q% W@/NSE 5 X Y 1 # 8 In the ab...

P3RIMJ3Q% W@/NSE 5 X Y 1 # 8
In the above series, the 6th term to the left of the 15th term from the left is:

A

W

B

%

C

8

D

#

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem, we need to find the 6th term to the left of the 15th term from the left in the given series. Let's break it down step by step. ### Step 1: Identify the series The series provided is: P, 3, R, I, M, J, 3, Q, %, W, @, /, N, S, E, 5, X, Y, 1, #, 8 ### Step 2: Count the total number of terms Let's count the total number of terms in the series: 1. P 2. 3 3. R 4. I 5. M 6. J 7. 3 8. Q 9. % 10. W 11. @ 12. / 13. N 14. S 15. E 16. 5 17. X 18. Y 19. 1 20. # 21. 8 There are a total of 21 terms in the series. ### Step 3: Find the 15th term from the left Now we need to find the 15th term from the left. Counting from the left: 1. P 2. 3 3. R 4. I 5. M 6. J 7. 3 8. Q 9. % 10. W 11. @ 12. / 13. N 14. S 15. E The 15th term from the left is **E**. ### Step 4: Find the 6th term to the left of the 15th term Now we need to find the 6th term to the left of the 15th term (E). We will count backwards from E: 1. E (15th term) 2. S (14th term) 3. N (13th term) 4. / (12th term) 5. @ (11th term) 6. W (10th term) The 6th term to the left of E is **W**. ### Final Answer The 6th term to the left of the 15th term from the left is **W**. ---
Promotional Banner

Similar Questions

Explore conceptually related problems

Determine the A.P. whase 4th term is 18 and the difference of 9th term from the 15th term is 30.

If the 14th term of an arithmetic series is 6 and 6th term is 14, then what is the 95th term?

If 6 xx of 6th term of an A.P. is equal to 15 xx the 15th term,then its 21th term is:

In a certain A.P.,5 xx the 5 th term is equal to 8 xx the 8 th terms then find its 13 th term.

Find the second term and nth term of an A.P. whose 6th term is 12 and the 8th term is 22.

Find the second term and nth term of an A.P. whose 6th term is 12 and the 8th term is 22.

Find the 15^(th) term of the series 3 - 6 +9 - 12 + …

151. If (P+1 th term of A.P.is twice the (q+1) th term; then the ratio of (P+q+1) th term and (3P+1) th term is