find the sum of first 9 terms if an = 10 , d = 2
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Sum of first n terms = n/2 * (2a + (n-1)*d)
= 9/2 * (2*10 + (9-1)*2) = 9/2*(20+16) = 9/2 * 36
= 162
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= 9/2 * (2*10 + (9-1)*2) = 9/2*(20+16) = 9/2 * 36
= 162
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Question;
find the sum of first 9 terms if an = 10 , d = 2
To find;
- the sum of the first 9 terms f the Arithmetic Progression
Solution;
Given;
- first term a = 10
- common difference d = 2
- Number of terms = 9
Formula used;
the sum of n terms of an AP = n/2 * [2a + (n-1) *d]
Evaluating;
the sum of 9 terms of this AP = 9/2 * [ 2*10 + (9-1) * 2]
= 9/2 * [20 + 8 * 2]
= 9/2 * [ 20 + 16]
= 9/2 *36
= 162
Conclution;
the sum of the first 9 terms of this arithmetic progression is 162.
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