Solve 1-1/left(12*14right)^60

$$1- \frac{ 1 }{ { \left(12 \cdot 14 \right) }^{ 60 } }$$

Evaluate

$$\frac{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581375}{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376}\approx 1$$

Solution Steps

Multiply 12 and 14 to get 168.

$$1-\frac{1}{168^{60}}$$

Calculate 168 to the power of 60 and get 33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376.

$$1-\frac{1}{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376}$$

Subtract \frac{1}{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376} from 1 to get \frac{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581375}{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376}.

$$\frac{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581375}{33003264769480926998570476549593828301423634718042315745472150412284354934905834794890970976416223804935959549018746477106568548581376}$$