Consider the integral Step 1. Notice that the function you're trying to integrate contains a composition of functions f(u(z)) What's the "inside function", u(z), in this case? Oa u(z) = vE O b. u(z) – 2z Oc There function we're trying to integrate does not contain a composition of functions. Od. u(z) – 4+z Step 2. Make the change of variables u = u(z) (where u(z) is the function you selected in question 1) and rewrite the indefinite integral as an indefinite integral in the independent variable u (your new indefinite integral should no longer contain z or dz). Select the resulting integral from the options below. Ob. Step 3. Calculate the new indefinite integral from Step 2 (your answer to question 2). Then select the result from the options below. 1a 22 +C Ob. (4+ u²)ª/a +C oa 블+C Step 4. Undo the change of variables u = u(z) in your answer to question 3 to calculate Then select your answer from the options below.
Consider the integral Step 1. Notice that the function you're trying to integrate contains a composition of functions f(u(z)) What's the "inside function", u(z), in this case? Oa u(z) = vE O b. u(z) – 2z Oc There function we're trying to integrate does not contain a composition of functions. Od. u(z) – 4+z Step 2. Make the change of variables u = u(z) (where u(z) is the function you selected in question 1) and rewrite the indefinite integral as an indefinite integral in the independent variable u (your new indefinite integral should no longer contain z or dz). Select the resulting integral from the options below. Ob. Step 3. Calculate the new indefinite integral from Step 2 (your answer to question 2). Then select the result from the options below. 1a 22 +C Ob. (4+ u²)ª/a +C oa 블+C Step 4. Undo the change of variables u = u(z) in your answer to question 3 to calculate Then select your answer from the options below.
Consider the integral Step 1. Notice that the function you're trying to integrate contains a composition of functions f(u(z)) What's the "inside function", u(z), in this case? Oa u(z) = vE O b. u(z) – 2z Oc There function we're trying to integrate does not contain a composition of functions. Od. u(z) – 4+z Step 2. Make the change of variables u = u(z) (where u(z) is the function you selected in question 1) and rewrite the indefinite integral as an indefinite integral in the independent variable u (your new indefinite integral should no longer contain z or dz). Select the resulting integral from the options below. Ob. Step 3. Calculate the new indefinite integral from Step 2 (your answer to question 2). Then select the result from the options below. 1a 22 +C Ob. (4+ u²)ª/a +C oa 블+C Step 4. Undo the change of variables u = u(z) in your answer to question 3 to calculate Then select your answer from the options below.
These 4 steps:
1) Consider the integral
2) Make changes of variables u=(x)
3) Calculate the new indefinite integral from step 2
4) undo the changes of variables u= u(x)
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.