The sum of the terms in a row in Pascals Triangle follows the rule S, = 2. Where S is the sum, and r is the rth row. Use the formula to find the sum of the terms in the tenth row (1 mark)
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Answer:
In any row of Pascal’s triangle, the sum of the first, third, fifth, … numbers is equal to the sum of the second, fourth, sixth, … numbers. (1+x)n=(n0)+(n1)x+(n2)x2+⋯+(nr)xr+⋯+(nn−1)xn−1+(nn)xn
Answer:
In any row of Pascal’s triangle, the sum of the first, third, fifth, … numbers is equal to the sum of the second, fourth, sixth, … numbers. (1+x)n=(n0)+(n1)x+(n2)x2+⋯+(nr)xr+⋯+(nn−1)xn−1+(nn)xn
Step-by-step explanation: