The number of intervals required in Simpson's 3/8 th rule is a multipl

1.	The number of intervals required in Simpson's 3/8 th rule is a multiple of
Answer» Answer: The ApproximateInt(f(x), x = a.. b, method = simpson[3/8], opts) command approximates the integral of f(x) from a to b by USING Simpson's 3/8 RULE. This rule is also known as NEWTON's 3/8 rule. The first two arguments (function expression and range) can be REPLACED by a definite integral.

The number of intervals required in Simpson's 3/8 th rule is a multiple of

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Answer:

The ApproximateInt(f(x), x = a.. b, method = simpson[3/8], opts) command approximates the integral of f(x) from a to b by USING Simpson's 3/8 RULE. This rule is also known as NEWTON's 3/8 rule. The first two arguments (function expression and range) can be REPLACED by a definite integral.

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The number of intervals required in Simpson's 3/8 th rule is a multiple of​

Answer:

The ApproximateInt(f(x), x = a.. b, method = simpson[3/8], opts) command approximates the integral of f(x) from a to b by USING Simpson's 3/8 RULE. This rule is also known as NEWTON's 3/8 rule. The first two arguments (function expression and range) can be REPLACED by a definite integral.

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The number of intervals required in Simpson's 3/8 th rule is a multiple of