- Messages
- 602
- Reaction score
- 687
- Points
- 103
ok now i'll tell u the formulas.
and then i'll explain them
first lemme know that is it clear enough?
We are currently struggling to cover the operational costs of Xtremepapers, as a result we might have to shut this website down. Please donate if we have helped you and help make a difference in other students' lives!
Click here to Donate Now (View Announcement)
ok now i'll tell u the formulas.
THANKS ALOT!!!so now here goes the explanation. be careful guys
arithmetic series is to be used if there is addition or subtraction in the sequence
Under arithmetic: the one on left is used to find any term. and the one on right is used to find sum of terms.
So, the one on the right side, "a" means the first term and "d" means the difference. how to find d is by finding difference between two consecutive terms. For example, d=T3 - T2, big one should come first
Now comes the geometric series. this is to be used if the sequence goes on with multiplication or division.
Here, "a" is the first term, and "r" is the common ratio (same as difference but not difference). To find "r" u need to divide two consecutive terms. For example, common ratio(r)= T3/T2 or T2/T1 NOT! T4/T1!! so use this where possible.
Now, an example for arithmetic series is : 1,3,5,7,9,11......... another example: 34, 30,26,22,18,14..... in these, there is addition or subtraction..
An example of geometric series: 1,4,16,64,256.... another example: 1/2, 1/4, 1/8, 1/16,..... in these there is multiplication or division
Hope u get it
I HAD THIS FOR OCKS UGHHH!
ocks ??? u mean mocksI HAD THIS FOR OCKS UGHHH!
first part ans is 44
sec part is 158
(a) Find the gradient of the line that passes from (0,0) to (45,35)
For almost 10 years, the site XtremePapers has been trying very hard to serve its users.
However, we are now struggling to cover its operational costs due to unforeseen circumstances. If we helped you in any way, kindly contribute and be the part of this effort. No act of kindness, no matter how small, is ever wasted.
Click here to Donate Now