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$ \frac{1}{26} \approx 0.0384615 $
$ \frac{1}{37} \approx 0.027027 $
Sum $ \approx 0.1 + 0.0588235 + 0.0384615 + 0.027027 = 0.224312 $
But we need an exact fraction. Compute step-by-step:
First, $ \frac{1}{10} + \frac{1}{17} = \frac{17 + 10}{170} = \frac{27}{170} $
Next, $ \frac{27}{170} + \frac{1}{26} = \frac{27 \cdot 26 + 170}{170 \cdot 26} = \frac{702 + 170}{4420} = \frac{872}{4420} = \frac{218}{1105} $
Then, $ \frac{218}{1105} + \frac{1}{37} = \frac{218 \cdot 37 + 1105}{1105 \cdot 37} = \frac{8066 + 1105}{40885} = \frac{9171}{40885} $
Check if reducible: GCD(9171,
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