Let ρ is resistivity of material
second resistance "R_2 = 469 \\; \\Omega"
"\\frac{\u03c1l}{\\pi R^2} = 469 \\\\\n\n\\frac{\u03c1 \\times (\\frac{l \\times 6}{6})}{\\pi (\\frac{R}{5})^2 \\times 5^2} = 469 \\\\\n\n(\\frac{1}{6} \\times \\frac{1}{25}) \\times \\frac{\u03c1(6l)}{\\pi (\\frac{R}{5})^2} = 469 \\\\\n\n(\\frac{1}{150}) \\times R_1 = 469 \\\\\n\nR_1 = 469 \\times 150 \\\\\n\nR_1 = 70350 \\; \\Omega"
The equivalent resistance of parallel resistors
"R_{eq} = \\frac{R_1 \\times R_2}{R_1+R_2} \\\\\n\nR_{eq} = \\frac{70350 \\times 469}{70350 \\times 469} \\\\\n\nR_{eq} = 465.894 \\; \\Omega"
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