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Factor.\newlines24s+3s^2 - 4s + 3

Full solution

Q. Factor.\newlines24s+3s^2 - 4s + 3
  1. Identify Form: Identify the form of the quadratic trinomial, which is s24s+3s^2 - 4s + 3.
  2. Find Numbers: Look for two numbers that multiply to 33 (the constant term) and add up to 4-4 (the coefficient of the linear term).
  3. Calculate Numbers: The numbers are 1-1 and 3-3 because 1×3=3-1 \times -3 = 3 and 1+3=4-1 + -3 = -4.
  4. Write Factored Form: Write the factored form using the two numbers found: (s1)(s3)(s - 1)(s - 3).
  5. Check Factored Form: Check the factored form by expanding: s - \(1)(s - 33) = s^22 - 33s - s + 33 = s^22 - 44s + 33\.