Math, asked by sargamkashyap, 1 year ago

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✌️11th and 15th....✌️

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hharasudhan539: then answer bro
hharasudhan539: Penalty for 1st day = Rs.200
Penalty for 2nd day = Rs.250
Penalty for 3rd day = Rs.300; and so on.
Total penalty = Rs.27750
This penalty is an A.P. with a = 200,
d (common difference) = 50
Let the work be completed after n days
Sn = 27750
Since the number of days cannot be negative,
n = 30 days
hharasudhan539: We have been given ,
Sn = 4n -n^2

Just Think The Given Equation Of The Sum Of " n " Terms Is correct for all the terms in the AP , So If you put n=1 You get Sum of 1 terms which is actually the value of first term a1 .
It goes like this ,
Sn = 4n - n^2
= 4(1) - (1)^2
= 4 - 1 = 3

so The First Term Is 3.
hharasudhan539: Sum Of 2 Terms Is ...
S2 = 4(2) - (2)^2 = 4

Sum of first 2 Terms means a1 + a2 ,
Now you know a1 and S2 , so S2 - a1 = a2 = 4-3= 1

Now the common difference ,
a2- a1 = d = 1-3 = -2.

Hence The Basic Method Of Doing That was this .
Solving for a10 , an , a3 we get ,
a3 = -1 ;
a10 = -15;
an = 5 - 2n ;
hharasudhan539: the answers for all the questions is in the above comments

Answers

Answered by hharasudhan539
1

Answer:


Step-by-step explanation:

15)Penalty for 1st day = Rs.200

Penalty for 2nd day = Rs.250

Penalty for 3rd day = Rs.300; and so on.

Total penalty = Rs.27750

This penalty is an A.P. with a = 200,

d (common difference) = 50  

Let the work be completed after n days  

Sn = 27750  

Since the number of days cannot be negative,

n = 30 days

11)   We have been given ,

Sn = 4n -n^2  

Just Think The Given Equation Of The Sum Of " n " Terms Is correct for all the terms in the AP , So If you put n=1 You get Sum of 1 terms which is actually the value of first term a1 .

It goes like this ,  

Sn = 4n - n^2  

= 4(1) - (1)^2

= 4 - 1 = 3

so The First Term Is 3.

Sum Of 2 Terms Is ...

S2 = 4(2) - (2)^2 = 4

Sum of first 2 Terms means a1 + a2 ,  

Now you know a1 and S2 , so S2 - a1 = a2 = 4-3= 1

Now the common difference ,  

a2- a1 = d = 1-3 = -2.

Hence The Basic Method Of Doing That was this .

Solving for a10 , an , a3 we get ,

a3 = -1 ;

a10 = -15;

an = 5 - 2n ;


Answered by Anonymous
0

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