It can be observed that the incomes that Subba Rao obtained in various years are in A.P. as every year, his salary is increased by Rs. \(200\).
Therefore, the salaries of each year after 1995 are:
\(5000, 5200, 5400, ……\)
Here,
\(a = 5000\) and \(d = 200\)
Let after \(n^{th}\) year, his salary be Rs. \(7000\).
Therefore,
\(a_n = a + (n − 1) d\)
\(7000 = 5000 + (n − 1) 200\)
\(200(n − 1) = 2000\)
\((n − 1) = 10\)
\(n = 11\)
Therefore, in \(11^{th}\) year, his salary will be Rs. \(7000\).
The common difference of the A.P.: $3,\,3+\sqrt{2},\,3+2\sqrt{2},\,3+3\sqrt{2},\,\ldots$ will be:
Let $a_1, a_2, a_3, \ldots$ be an AP If $a_7=3$, the product $a_1 a_4$ is minimum and the sum of its first $n$ terms is zero, then $n !-4 a_{n(n+2)}$ is equal to :
From one face of a solid cube of side 14 cm, the largest possible cone is carved out. Find the volume and surface area of the remaining solid.
Use $\pi = \dfrac{22}{7}, \sqrt{5} = 2.2$
निम्नलिखित विषय पर संकेत बिंदुओं के आधार पर लगभग 120 शब्दों में एक अनुच्छेद लिखिए |
डिजिटल इंडिया
संकेत बिंदु -
डिजिटल इंडिया क्या है
डिजिटल होने के लाभ
सरकार द्वारा उठाए गए कदम