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Simplifying 8(k + 4) + (k + 3)(k + 4) = 5(k + 3) Reorder the terms: 8(4 + k) + (k + 3)(k + 4) = 5(k + 3) (4 * 8 + k * 8) + (k + 3)(k + 4) = 5(k + 3) (32 + 8k) + (k + 3)(k + 4) = 5(k + 3) Reorder the terms: 32 + 8k + (3 + k)(k + 4) = 5(k + 3) Reorder the terms: 32 + 8k + (3 + k)(4 + k) = 5(k + 3) Multiply (3 + k) * (4 + k) 32 + 8k + (3(4 + k) + k(4 + k)) = 5(k + 3) 32 + 8k + ((4 * 3 + k * 3) + k(4 + k)) = 5(k + 3) 32 + 8k + ((12 + 3k) + k(4 + k)) = 5(k + 3) 32 + 8k + (12 + 3k + (4 * k + k * k)) = 5(k + 3) 32 + 8k + (12 + 3k + (4k + k2)) = 5(k + 3) Combine like terms: 3k + 4k = 7k 32 + 8k + (12 + 7k + k2) = 5(k + 3) Reorder the terms: 32 + 12 + 8k + 7k + k2 = 5(k + 3) Combine like terms: 32 + 12 = 44 44 + 8k + 7k + k2 = 5(k + 3) Combine like terms: 8k + 7k = 15k 44 + 15k + k2 = 5(k + 3) Reorder the terms: 44 + 15k + k2 = 5(3 + k) 44 + 15k + k2 = (3 * 5 + k * 5) 44 + 15k + k2 = (15 + 5k) Solving 44 + 15k + k2 = 15 + 5k Solving for variable 'k'. Reorder the terms: 44 + -15 + 15k + -5k + k2 = 15 + 5k + -15 + -5k Combine like terms: 44 + -15 = 29 29 + 15k + -5k + k2 = 15 + 5k + -15 + -5k Combine like terms: 15k + -5k = 10k 29 + 10k + k2 = 15 + 5k + -15 + -5k Reorder the terms: 29 + 10k + k2 = 15 + -15 + 5k + -5k Combine like terms: 15 + -15 = 0 29 + 10k + k2 = 0 + 5k + -5k 29 + 10k + k2 = 5k + -5k Combine like terms: 5k + -5k = 0 29 + 10k + k2 = 0 Begin completing the square. Move the constant term to the right: Add '-29' to each side of the equation. 29 + 10k + -29 + k2 = 0 + -29 Reorder the terms: 29 + -29 + 10k + k2 = 0 + -29 Combine like terms: 29 + -29 = 0 0 + 10k + k2 = 0 + -29 10k + k2 = 0 + -29 Combine like terms: 0 + -29 = -29 10k + k2 = -29 The k term is 10k. Take half its coefficient (5). Square it (25) and add it to both sides. Add '25' to each side of the equation. 10k + 25 + k2 = -29 + 25 Reorder the terms: 25 + 10k + k2 = -29 + 25 Combine like terms: -29 + 25 = -4 25 + 10k + k2 = -4 Factor a perfect square on the left side: (k + 5)(k + 5) = -4 Can't calculate square root of the right side. The solution to this equation could not be determined.
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