Make use of our handy arithmetic sequence calculator and Find the Sum of n terms of Arithmetic Sequence a = 3, n=77, and d=1. After clicking on the calculate button you will get the desired output i.e. 3157.0 for the given inputs in a matter of seconds.
Sn = `n/2 (2a+(n-1)d)`
a = 3
n = 77
d = 1
Put values into formulaS77 = `n/2 (2a+(n−1)d)`
S77 = `77/2 * ( 2*3 + ( 77 - 1)*1 )`
S77 = 3157.0
Here is the detailed procedure to find the sum of first n terms of Arithmetic Sequence a = 3, n=77, and d=1. Let’s jump into the process and learn the calculation along with the output of sum of n terms of AP:
At first, we need to figure out the given values to find the sum of first n terms of AP ie., a = 3, n=77, and d=1.
Now, take the sum of n terms of Arithmetic progression formula ie., S = n/2 * [2a₁ + (n-1)d] and substitute the input values.
After that, we get S = 77/2 * [2(3) + (77-1)1].
Now, simply the above expression to get the sum of first n terms of Arithmetic sequence for a = 3, n=77, and d=1 is S5 = 3157.0
1. Where Can I Find the Sum of n terms of Arithmetic Sequence a = 3, n=77, and d=1?
You can Find the Sum of n terms of Arithmetic Sequence a = 3, n=77, and d=1 from our online tools ie., arithmetic sequence calculator.
2. Do I Get the Result for the Sum of n terms of A.P for a = 3, n=77, and d=1 easily using a calculator?
Yes, you will get the Result for the Sum of n terms of A.P for a = 3, n=77, and d=1 easily using our handy arithmetic calculator tool. The output is S5 = 3157.0
3. What is the formula for finding the sum of n terms of arithmetic progression?
The formula for determining the sum of n terms of arithmetic progression is S = n/2 * [2a₁ + (n-1)d].