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Solve for kk.\newlinek2−33k=0k^2 - 33k = 0\newlineWrite each solution as an integer, proper fraction, or improper fraction in simplest form. If there are multiple solutions, separate them with commas.\newlinek = ____

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Q. Solve for kk.\newlinek2−33k=0k^2 - 33k = 0\newlineWrite each solution as an integer, proper fraction, or improper fraction in simplest form. If there are multiple solutions, separate them with commas.\newlinek = ____
  1. Factor out common factor: Factor out the common factor kk from the equation.\newlineFactor out kk from k2k^2 and −33k-33k.\newlinek(k−33)=0k(k - 33) = 0
  2. Set factors equal to zero: Set each factor equal to zero to find the values of kk.k(k−33)=0k(k - 33) = 0 means k=0k = 0 or k−33=0k - 33 = 0. Solving k−33=0k - 33 = 0 gives us k=33k = 33. Values of kk: 00, 3333

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