2. The integral expression 4 tan (3x) dx /4 and the summation expression limdak- /4 tan...

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2. The integral expression 4 tan² (3x) dx π/4 and the summation expression limdak-ο Σπ/4 tan² (3xk) Axk; a = -π/4, b = π/4 k=-π/4 are equivalent in every way except that... the limit should be changed to limx→∞. O the upper and lower bounds on the summation should be changed from " k = −π/4" and " π/4" to " k = 1" and "n", respectively. some change needs to be made, not mentioned above. Both a and b should be implemented. O Niether a nor b should be implemented; the two expressions are equivalent. 2. The integral expression 4 tan² (3x) dx π/4 and the summation expression limdak-ο Σπ/4 tan² (3xk) Axk; a = -π/4, b = π/4 k=-π/4 are equivalent in every way except that... the limit should be changed to limx→∞. O the upper and lower bounds on the summation should be changed from " k = −π/4" and " π/4" to " k = 1" and "n", respectively. some change needs to be made, not mentioned above. Both a and b should be implemented. O Niether a nor b should be implemented; the two expressions are equivalent.

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Step 11 Stan 3x dx this integral can be represented a... View the full answer