Finite Math Examples - Mathway

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Finite Math Examples Popular Problems Finite Math Factor over the Complex Numbers b^2x-c^2x+c^2b-bx^2+cx^2-b^2c Step 1Regroup terms.Step 2Factor out of .Tap for more steps...Step 2.1Factor out of .Step 2.2Factor out of .Step 2.3Factor out of .Step 3Rewrite as .Step 4Factor out of .Tap for more steps...Step 4.1Factor out of .Step 4.2Factor out of .Step 4.3Factor out of .Step 4.4Factor out of .Step 4.5Factor out of .Step 4.6Factor out of .Step 4.7Factor out of .Step 5Rewrite as .Step 6Factor out of .Tap for more steps...Step 6.1Reorder the expression.Tap for more steps...Step 6.1.1Move .Step 6.1.2Move .Step 6.1.3Reorder and .Step 6.1.4Reorder and .Step 6.2Factor out of .Step 6.3Factor out of .Step 6.4Factor out of .Step 7Apply the distributive property.Step 8Simplify.Tap for more steps...Step 8.1Multiply by by adding the exponents.Tap for more steps...Step 8.1.1Move .Step 8.1.2Multiply by .Step 8.2Multiply by by adding the exponents.Tap for more steps...Step 8.2.1Move .Step 8.2.2Multiply by .Step 8.3Rewrite using the commutative property of multiplication.Step 9Simplify each term.Tap for more steps...Step 9.1Rewrite using the commutative property of multiplication.Step 9.2Multiply by .Step 9.3Multiply by .Step 9.4Multiply by .Step 9.5Multiply by .Step 10Apply the distributive property.Step 11Multiply by by adding the exponents.Tap for more steps...Step 11.1Move .Step 11.2Multiply by .Step 12Rewrite using the commutative property of multiplication.Step 13Multiply by by adding the exponents.Tap for more steps...Step 13.1Move .Step 13.2Multiply by .Step 14Use the quadratic formula to find the roots for Tap for more steps...Step 14.1Use the quadratic formula to find the solutions.Step 14.2Substitute the values , , and into the quadratic formula and solve for .Step 14.3Simplify the numerator.Tap for more steps...Step 14.3.1Apply the distributive property.Step 14.3.2Multiply .Tap for more steps...Step 14.3.2.1Multiply by .Step 14.3.2.2Multiply by .Step 14.3.3Rewrite as .Step 14.3.4Expand using the FOIL Method.Tap for more steps...Step 14.3.4.1Apply the distributive property.Step 14.3.4.2Apply the distributive property.Step 14.3.4.3Apply the distributive property.Step 14.3.5Simplify and combine like terms.Tap for more steps...Step 14.3.5.1Simplify each term.Tap for more steps...Step 14.3.5.1.1Rewrite using the commutative property of multiplication.Step 14.3.5.1.2Multiply by by adding the exponents.Tap for more steps...Step 14.3.5.1.2.1Move .Step 14.3.5.1.2.2Use the power rule to combine exponents.Step 14.3.5.1.2.3Add and .Step 14.3.5.1.3Multiply by .Step 14.3.5.1.4Multiply by .Step 14.3.5.1.5Rewrite using the commutative property of multiplication.Step 14.3.5.1.6Multiply by by adding the exponents.Tap for more steps...Step 14.3.5.1.6.1Use the power rule to combine exponents.Step 14.3.5.1.6.2Add and .Step 14.3.5.2Subtract from .Tap for more steps...Step 14.3.5.2.1Move .Step 14.3.5.2.2Subtract from .Step 14.3.6Apply the distributive property.Step 14.3.7Multiply by .Step 14.3.8Expand using the FOIL Method.Tap for more steps...Step 14.3.8.1Apply the distributive property.Step 14.3.8.2Apply the distributive property.Step 14.3.8.3Apply the distributive property.Step 14.3.9Simplify and combine like terms.Tap for more steps...Step 14.3.9.1Simplify each term.Tap for more steps...Step 14.3.9.1.1Multiply by by adding the exponents.Tap for more steps...Step 14.3.9.1.1.1Move .Step 14.3.9.1.1.2Multiply by .Tap for more steps...Step 14.3.9.1.1.2.1Raise to the power of .Step 14.3.9.1.1.2.2Use the power rule to combine exponents.Step 14.3.9.1.1.3Add and .Step 14.3.9.1.2Multiply by by adding the exponents.Tap for more steps...Step 14.3.9.1.2.1Move .Step 14.3.9.1.2.2Multiply by .Step 14.3.9.1.3Rewrite using the commutative property of multiplication.Step 14.3.9.1.4Multiply by .Step 14.3.9.1.5Multiply by by adding the exponents.Tap for more steps...Step 14.3.9.1.5.1Move .Step 14.3.9.1.5.2Multiply by .Step 14.3.9.1.6Multiply by by adding the exponents.Tap for more steps...Step 14.3.9.1.6.1Move .Step 14.3.9.1.6.2Multiply by .Tap for more steps...Step 14.3.9.1.6.2.1Raise to the power of .Step 14.3.9.1.6.2.2Use the power rule to combine exponents.Step 14.3.9.1.6.3Add and .Step 14.3.9.1.7Rewrite using the commutative property of multiplication.Step 14.3.9.1.8Multiply by .Step 14.3.9.2Add and .Tap for more steps...Step 14.3.9.2.1Move .Step 14.3.9.2.2Add and .Step 14.3.10Add and .Step 14.3.11Rewrite in a factored form.Tap for more steps...Step 14.3.11.1Move .Step 14.3.11.2Move .Step 14.3.11.3Factor using the binomial theorem.Step 14.3.12Rewrite as .Step 14.3.13Pull terms out from under the radical, assuming positive real numbers.Step 14.3.14Rewrite as .Step 14.3.15Expand using the FOIL Method.Tap for more steps...Step 14.3.15.1Apply the distributive property.Step 14.3.15.2Apply the distributive property.Step 14.3.15.3Apply the distributive property.Step 14.3.16Simplify and combine like terms.Tap for more steps...Step 14.3.16.1Simplify each term.Tap for more steps...Step 14.3.16.1.1Multiply by .Step 14.3.16.1.2Rewrite using the commutative property of multiplication.Step 14.3.16.1.3Rewrite using the commutative property of multiplication.Step 14.3.16.1.4Multiply by by adding the exponents.Tap for more steps...Step 14.3.16.1.4.1Move .Step 14.3.16.1.4.2Multiply by .Step 14.3.16.1.5Multiply by .Step 14.3.16.1.6Multiply by .Step 14.3.16.2Subtract from .Tap for more steps...Step 14.3.16.2.1Move .Step 14.3.16.2.2Subtract from .Step 15Find the factors from the roots, then multiply the factors together.Step 16Simplify the factored form.

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