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Simplifying 3log[128](13 + 3log[2](6 + 5log[3](9 + 2log[2] * x))) = 2 Reorder the terms for easier multiplication: 3glo * 128(13 + 3glo * 2(6 + 5glo * 3(9 + 2 * 2glo * x))) = 2 Multiply 2 * 2 3glo * 128(13 + 3glo * 2(6 + 5glo * 3(9 + 4glo * x))) = 2 Multiply glo * x 3glo * 128(13 + 3glo * 2(6 + 5glo * 3(9 + 4glox))) = 2 Reorder the terms for easier multiplication: 3glo * 128(13 + 3glo * 2(6 + 5 * 3glo(9 + 4glox))) = 2 Multiply 5 * 3 3glo * 128(13 + 3glo * 2(6 + 15glo(9 + 4glox))) = 2 3glo * 128(13 + 3glo * 2(6 + (9 * 15glo + 4glox * 15glo))) = 2 3glo * 128(13 + 3glo * 2(6 + (135glo + 60g2l2o2x))) = 2 Reorder the terms for easier multiplication: 3glo * 128(13 + 3 * 2glo(6 + 135glo + 60g2l2o2x)) = 2 Multiply 3 * 2 3glo * 128(13 + 6glo(6 + 135glo + 60g2l2o2x)) = 2 3glo * 128(13 + (6 * 6glo + 135glo * 6glo + 60g2l2o2x * 6glo)) = 2 3glo * 128(13 + (36glo + 810g2l2o2 + 360g3l3o3x)) = 2 Reorder the terms for easier multiplication: 3 * 128glo(13 + 36glo + 810g2l2o2 + 360g3l3o3x) = 2 Multiply 3 * 128 384glo(13 + 36glo + 810g2l2o2 + 360g3l3o3x) = 2 (13 * 384glo + 36glo * 384glo + 810g2l2o2 * 384glo + 360g3l3o3x * 384glo) = 2 (4992glo + 13824g2l2o2 + 311040g3l3o3 + 138240g4l4o4x) = 2 Solving 4992glo + 13824g2l2o2 + 311040g3l3o3 + 138240g4l4o4x = 2 Solving for variable 'g'. Reorder the terms: -2 + 4992glo + 13824g2l2o2 + 311040g3l3o3 + 138240g4l4o4x = 2 + -2 Combine like terms: 2 + -2 = 0 -2 + 4992glo + 13824g2l2o2 + 311040g3l3o3 + 138240g4l4o4x = 0 Factor out the Greatest Common Factor (GCF), '2'. 2(-1 + 2496glo + 6912g2l2o2 + 155520g3l3o3 + 69120g4l4o4x) = 0 Ignore the factor 2.Subproblem 1
Set the factor '(-1 + 2496glo + 6912g2l2o2 + 155520g3l3o3 + 69120g4l4o4x)' equal to zero and attempt to solve: Simplifying -1 + 2496glo + 6912g2l2o2 + 155520g3l3o3 + 69120g4l4o4x = 0 Solving -1 + 2496glo + 6912g2l2o2 + 155520g3l3o3 + 69120g4l4o4x = 0 The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined. The solution to this equation could not be determined.
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