If the 11th term of an AP is \(\frac {1}{13}\) and its 13th term is \(\frac {1}{11}\), then what will be the value of 143th term?

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If the 11<sup>th</sup> term of an AP is \(\frac {1}{13}\) and its 13<sup>th</sup> term is \(\frac {1}{11}\), then what will be the value of 143<sup>th</sup> term?