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(5s+2)(s+8)

1212. (5s+2)(s+8) (5 s+2)(s+8)

Full solution

Q. 1212. (5s+2)(s+8) (5 s+2)(s+8)
  1. Apply Distributive Property: First, we need to use the distributive property to multiply each term in the first parenthesis by each term in the second parenthesis.\newline(5s+2)(s+8)=5s×s+5s×8+2×s+2×8(5s+2)(s+8) = 5s \times s + 5s \times 8 + 2 \times s + 2 \times 8
  2. Perform Multiplication: Now, let's do the multiplication.\newline5s×s=5s25s \times s = 5s^2, 5s×8=40s5s \times 8 = 40s, 2×s=2s2 \times s = 2s, and 2×8=162 \times 8 = 16\newlineSo, (5s+2)(s+8)=5s2+40s+2s+16(5s+2)(s+8) = 5s^2 + 40s + 2s + 16
  3. Combine Like Terms: Next, combine like terms.\newline5s2+(40s+2s)+16=5s2+42s+165s^2 + (40s + 2s) + 16 = 5s^2 + 42s + 16
  4. Correct Mistake: Oops, made a mistake in the previous step, should have been 5s2+40s+2s+16=5s2+42s+165s^2 + 40s + 2s + 16 = 5s^2 + 42s + 16, but I wrote it correctly anyway.

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