The cost of digging a well, after every meter of digging when it costs ₹150 for the First mette and rises by ₹50 for each subsequent meter .is arithmetic progression or not why
Answers
Answered by
0
Answer:
n/2(300+(n-1)50)
or n(125+25n)
Step-by-step explanation:
a=150 d=50 N=n
Sn=n/2(2a+(n-1)d)
Sn=n/2(300+(n-1)50)
Sn=n(125+25n)
Answered by
1
Solution
We have ,
Cost of digging well for 1st meter =Rs150
cost of digging for subsequent dist. =Rs50
A/q
let a1=150
d=50
a1 =150
a2=a+d =150 +50=200
a3=a+2d=150+2(50)=250
a4=a+3d=150+3(50)=150+150=300
Therefore , we see that cost for each dist. is
150, 200, 250, 300
By this we can conclude that the following is the form of an A.P.
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