In which of the following situational, does the list of numbers

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 Multiple Choice QuestionsShort Answer Type

221.

The 10th term from the end of the A .P., 8,10, 12,........ 126 is
(a) 107 (b) 106 (c) 108 (d) 109

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222.

The first term, common difference and last term of an A .P. are 12, 6 and 252 respectively. The sum of all terms is
(a) 5410 (b) 5411 (c) 5412 (d) 5413

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223.

The sum of all two digit positive numbers divisible by 3 is
(a) 1664 (b) 1665 (c) 1666 (d) 1600

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224. If kth term of an straight A. space straight P. space 5 1 half comma space 11 comma space 16 1 half comma space 22 comma space...... is 550 then the value of 'K' is 
(a) 99 (b) 101 (c) 100 (d) 102

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225.

If a6 – a5 is 200 then the value of a7 – a6 of the same A .P. will be
(a) 100 (b) 400 (c) 200 (d) 300

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226.

 Find the sum of three numbers is an A .P. is 27 and their product is 405. The numbers are : (a) (3,9,15) (b) (15, 9, 3) (c) both (a) and (b) (d) (3, 9, 12)

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227. The sum of all the natural numbers less than 100 which arc divisible by 6 is (a) 815 (b) 817 (c) 812 (d) 816
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228. In which of the following situational, does the list of numbers involved make an arithmetic progression, and why?

The cost of digging a well for the first metre is Rs. 150 and rises by Rs. 50 for each succeeding metre.


Cost of digging the well after 1 metre of digging of Rs. 150 = a4
Cost of digging the well after 2 metres of digging
= Rs. 150 + Rs. 50
= Rs. 200 = a2
Cost of digging the well after 3 metres of digging
= Rs. 150 + Rs. 50

= Rs. 2a = a3
Cost of digging the well after 4 metres of digging
= Rs. 200 + Rs. 50
= Rs. 250 = a4
and so on.
a2 – a4 = Rs. 200 – Rs. 150 = Rs. 50
a3 – a2 = Rs. 250 – Rs. 200 = Rs. 50
a4 – a3 = Rs. 350 – Rs. 250 = Rs. 50
i.e., ak +1 – ak is the same every time.
So this list of numbers forms an A .P. with the first term a Rs. 150 and the common difference d = Rs. 50.

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229. Write first four terms the A .P. when the first term ‘a’ and the common difference ‘d’ are given as follows :

a – 10, d = 10
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230. Write first four terms the A .P. when the first term ‘a’ and the common difference ‘d’ are given as follows :

a = –2, d = 0
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