For the $A.P.$ $0.1, 0.4, 0.7, 1, \ldots,$ the common difference is.........
- A$3$
- B$0.5$
- C$0.3$
- D$-0.3$
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Similar Questions
Find whether $55$ is a term of the $AP: 7, 10, 13, \dots$ or not. If yes, find which term it is. (in $^{th}$)
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View SolutionMatch the $APs$ given in column $A$ with suitable common differences given in column $B$.
Column $A$ Column $B$ $(A_{1}) \quad 2, -2, -6, -10, \ldots$ $(B_{1}) \quad \frac{2}{3}$ $(A_{2}) \quad a = -18, n = 10, a_{n} = 0$ $(B_{2}) \quad -5$ $(A_{3}) \quad a = 0, a_{10} = 6$ $(B_{3}) \quad 4$ $(A_{4}) \quad a_{2} = 13, a_{4} = 3$ $(B_{4}) \quad -4$ $(B_{5}) \quad 2$ $(B_{6}) \quad \frac{1}{2}$ $(B_{7}) \quad 5$
| Column $A$ | Column $B$ |
| $(A_{1}) \quad 2, -2, -6, -10, \ldots$ | $(B_{1}) \quad \frac{2}{3}$ |
| $(A_{2}) \quad a = -18, n = 10, a_{n} = 0$ | $(B_{2}) \quad -5$ |
| $(A_{3}) \quad a = 0, a_{10} = 6$ | $(B_{3}) \quad 4$ |
| $(A_{4}) \quad a_{2} = 13, a_{4} = 3$ | $(B_{4}) \quad -4$ |
| $(B_{5}) \quad 2$ | |
| $(B_{6}) \quad \frac{1}{2}$ | |
| $(B_{7}) \quad 5$ |
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