Mayank Tayal
National Institute of Technology (NIT), Durgapur
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St Joseph's College (St Joseph's College), Bengaluru
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< 11 Other formulas that you can solve using the same Inputs

Sum of first n terms in an AP when common difference is given
Sum of First n terms=(total terms/2)*(2*First term+(total terms-1)*Common difference) GO
Sum of first n terms in a finite GP
Sum of First n terms=(First term*((Common Ratio^value of n)-1))/(Common Ratio-1) GO
Position of pth term when pth term, first term & common difference is given
Position in series p=((pth Term-First term)/Common difference)+1 GO
Common Difference when first term & pth term are given
Common difference=(pth Term-First term)/(Position in series p-1) GO
Number of terms when Sum of first n terms, first term & last term are given
total terms=((2*Sum of First n terms)/(First term+Last term)) GO
Sum of first n terms in an AP when last term is given
Sum of First n terms=(total terms/2)*(First term+Last term) GO
Common Difference when first term, last term & number of terms are given
Common difference=((Last term-First term)/(total terms-1)) GO
Last term when number of terms, first term & common difference are given
Last term=((total terms-1)*Common difference)+First term GO
Nth term of an Arithematic Progression
Nth term=First term+(total terms-1)*Common difference GO
Nth term of AP
Nth term=First term+(term number-1)*Common difference GO
Nth term of GP
Nth term=First term*(Common Ratio^(value of n-1)) GO

< 1 Other formulas that calculate the same Output

Number of terms when Sum of first n terms, first term & last term are given
total terms=((2*Sum of First n terms)/(First term+Last term)) GO

Number of terms of in an Arithematic Progression Formula

total terms=((Last term-First term)/Common difference)+1
More formulas
Nth term of an Arithematic Progression GO
Sum of first n terms in an AP when common difference is given GO
Sum of first n terms in an AP when last term is given GO
Calculate nth term of AP when pth & qth terms are given GO
Common Difference when first term & pth term are given GO
Position of pth term when pth term, first term & common difference is given GO
Last term when number of terms, first term & common difference are given GO
Common Difference when first term, last term & number of terms are given GO
Number of terms when Sum of first n terms, first term & last term are given GO
Common Difference when pth & qth terms are given GO

What is an Arithematic Progression ?

An arithmetic progression is a sequence of numbers such that the difference of any two successive members is a constant. For example, the sequence 1, 2, 3, 4, ... is an arithmetic progression with common difference 1. Second example: the sequence 3, 5, 7, 9, 11,... is an arithmetic progression.

How to Calculate Number of terms of in an Arithematic Progression?

Number of terms of in an Arithematic Progression calculator uses total terms=((Last term-First term)/Common difference)+1 to calculate the total terms, The Number of terms of in an Arithematic Progression formula is defined as difference between the first and last term of an AP divided by the common difference plus 1. It tells the number of terms present in an AP when first term, last term and common difference are given. . total terms and is denoted by total symbol.

How to calculate Number of terms of in an Arithematic Progression using this online calculator? To use this online calculator for Number of terms of in an Arithematic Progression, enter First term (a), Last term (l) and Common difference (d) and hit the calculate button. Here is how the Number of terms of in an Arithematic Progression calculation can be explained with given input values -> 1 = ((1-1)/1)+1.

FAQ

What is Number of terms of in an Arithematic Progression?
The Number of terms of in an Arithematic Progression formula is defined as difference between the first and last term of an AP divided by the common difference plus 1. It tells the number of terms present in an AP when first term, last term and common difference are given. and is represented as total=((l-a)/d)+1 or total terms=((Last term-First term)/Common difference)+1. First term is the initial term of a series or any sequence like arithmetic progression, geometric progression etc. It is generally denoted with 'a'. , Last term is simply the term at which a particular series or sequence line arithmetic progression or geometric progression ends. It is generally denotes by 'l' and Common difference is the difference between two successive terms of an arithmetic progression. It is denoted by 'd'. .
How to calculate Number of terms of in an Arithematic Progression?
The Number of terms of in an Arithematic Progression formula is defined as difference between the first and last term of an AP divided by the common difference plus 1. It tells the number of terms present in an AP when first term, last term and common difference are given. is calculated using total terms=((Last term-First term)/Common difference)+1. To calculate Number of terms of in an Arithematic Progression, you need First term (a), Last term (l) and Common difference (d). With our tool, you need to enter the respective value for First term, Last term and Common difference and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate total terms?
In this formula, total terms uses First term, Last term and Common difference. We can use 1 other way(s) to calculate the same, which is/are as follows -
• total terms=((2*Sum of First n terms)/(First term+Last term))
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