Lynn is having a dinner party for six people. She wrote a factorial program to find out how many possible seating arrangements she has available, but she was stunned when the result was 720. That is too many options. How could she improve her program so that she can find a number of possibilities that she could work with? If she finds that number, how could she incorporate it in her seating decisions?

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The Answer of Lynn is having a dinner party for six people. She wrote a factorial program to find out how many possible seating arrangements she has available, but she was stunned when the result was 720. That is too many options. How could she improve her program so that she can find a number of possibilities that she could work with? If she finds that number, how could she incorporate it in her seating decisions?

Lynn Is Having a Dinner Party for Six People