What is 1+2+3+4+5+6+7......infinity?
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Let, S= 1+2+3+4+…………infinity . In order to find the summation we should have an approach to calculate the values of the following infinite series, eg:
Let Sa=1–1+1–1+1–1+………………….infinity
or, Sa=1-(1–1+1–1+……..infinity)
or,Sa=1-Sa(by substitution)
or, Sa+Sa=1
or2*Sa=1
or, Sa=1/2
Let Sa=1–1+1–1+1–1+………………….infinity
or, Sa=1-(1–1+1–1+……..infinity)
or,Sa=1-Sa(by substitution)
or, Sa+Sa=1
or2*Sa=1
or, Sa=1/2
Anonymous:
Close but wrong
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