Please solve this using mathematica Question A1 Suppose that you want to plot the function f(x)=a x² - b, when -10b>0. The input manipulate[plot[a x²-b,{-10,10,x}],{-1,1,a},{0,1,b}] will NOT work because A. The domain of the function is not correctly specified B. The command syntax is not correct C. Parameters a and b are not correctly specified D. All the above.

Solve the system. If there is no solution or if there are infinitely many solutions and the system's equations are dependent, so state. 6x - y + 3z = x + 3y - z = 1 8 3x + 3y-4z = 13 B Select the correct choice below and fill in any answer boxes within your choice. ○ A. There is one solution. The solution set is {(..)}. (Simplify your answers.) OB. There are infinitely many solutions. OC. There is no solution.

Show that the set is linearly dependent by finding a nontrivial linear combination of vectors in the set whose sum is the zero vector. (Use S1, S2, and S3, respectively, for the vectors in the set.) (0, 0) = S={(5, 2), (-1, 1), (4, 0)) Express the vector s₁ in the set as a linear combination of the vectors $2 and $3. 51= Need Help? Read It Watch It Submit Answer

Please show complete steps nd correct. Also why other are incorrect. It is a multiple correct mcq

If f'(x) = x5, what is f(x)? (Remember the constant of integration.) f(x) =

How would this be done with excel function

Evaluate the integral. Check your answer by differentiating. (Remember the constant of integration.)  (x4 − 9x2 + 2) dx

help please answer in text form with proper workings and explanation for each and every part and steps with concept and introduction no AI no copy paste remember answer must be in proper format with all working

myFunc = function (x, y = 2) {z = 7 } z+x^2+y Assuming that this was the first thing entered in a new R session, if the next command entered is z+1, what is the output? O 8. ● An error, z does not exist. O 10. O 7.

Please show all work ง 5. Evaluate the vector surface integral JJ (+2², x + 2y + 32², 5x − 2y + 2³) . Ndo. S Here, S is the sphere Sy²+2 1. = Since S is a closed surface, the outside of S is considered as the positive side on S. Hint: use the divergence theorem.