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Answer :
Final answer:
The constant term 'b' of the binomial equation (ax + b)4 can be found by taking the fourth root of the constant term in the expanded solve, in this case, 50,625. The value of 'b' is 15.
Explanation:
In the binomial expansion (ax + b)4, the constant term is b4. The term b can be found by taking the fourth root of the constant term in the expanded binomial. In this instance, the constant term in the expansion is 50,625. Therefore, b = ∜50,625. The fourth root of 50,625 is 15, so that's the value of b in the binomial (ax + b)4.
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