find the value of 4/(216)-⅔+1/(256)-¾+2/(243)-⅛
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Answered by
8
Answer:
4/(216)⁻²/³ + 1/(256)⁻³/⁴ + 2/(243)⁻¹/⁵
Taking one term at a time, we solve as follows:
4/ (216)⁻²/³ = 4 / (216)⁻²/³ = 4 * 216²/³ = 4 * (6³)²/³ = 4 * 6² = 144
1/ (256)⁻³/⁴ = (256)³/⁴ = (4⁴)³/⁴ = 4³ = 64
2/(243)⁻¹/⁵ = 2 * (243)¹/⁵ = 2 * (3⁵)¹/⁵ = 2 * 3 = 6
4/(216)⁻²/³ + 1/(256)⁻³/⁴ + 2/(243)⁻¹/⁵ = 144 + 64 + 6 = 214
hope it may help you
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Answered by
6
Step-by-step explanation:
4/(216)⁻²/³ + 1/(256)⁻³/⁴ + 2/(243)⁻¹/⁵
Taking one term at a time, we solve as follows:
4/ (216)⁻²/³ = 4 / (216)⁻²/³ = 4 * 216²/³ = 4 * (6³)²/³ = 4 * 6² = 144
1/ (256)⁻³/⁴ = (256)³/⁴ = (4⁴)³/⁴ = 4³ = 64
2/(243)⁻¹/⁵ = 2 * (243)¹/⁵ = 2 * (3⁵)¹/⁵ = 2 * 3 = 6
4/(216)⁻²/³ + 1/(256)⁻³/⁴ + 2/(243)⁻¹/⁵ = 144 + 64 + 6 = 214
hope it may help you
plzz mark my answer as brainliest
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