Not a CBCS member yet? Join now »
, which will eventually cause the product to grow toward infinity. 3. Express using factorials If the product continues up to a specific integer , it can be written compactly using factorial notation:
The following graph illustrates how the product behaves as you add more terms. It drops sharply as terms are smaller than and reaches its minimum value when ✅ Result The expression represents the product (2/43)(3/43)(4/43)(5/43)(6/43)(7/43)(8/43)(9/43...
k!43k−1the fraction with numerator k exclamation mark and denominator 43 raised to the k minus 1 power end-fraction , which will eventually cause the product to
The expression represents a where the numerator increases by in each term while the denominator remains constant at The product is given by: It drops sharply as terms are smaller than
k!43k−1the fraction with numerator k exclamation mark and denominator 43 raised to the k minus 1 power end-fraction (Note: We divide by 43k−143 raised to the k minus 1 power because there are terms in the sequence starting from 📉 Product Behavior Visualization