The scorer function of the first kind gi is a solution of the differential equation d2ydx2−xy=1π. gi may be written as the integral, gi(x)=1π∫[infinity]0dtsin(t33+xt). using any of the means introduced in class, find the value of x for which gi(x∗)=0 on the interval [−2,+2]. your answer should have at least three significant figures, accurate to within 0.1%. (e. g., 1.23 and 3.33e-8 both have three significant figures.) use scipy/numpy, not sympy, to solve this equation. integrating over the interval [0,+[infinity]] is hard. i recommend using 10 in place of +[infinity], which gets you a convergent answer within about one percent of the correct answer at gi(0)=0. i have been correspondingly permissive with the range of acceptable answers.

Complete the sentence about a presentation delivery method

Write the command that can be used to answer the following questions. (hint: try each out on the system to check your results.) a. find all files on the system that have the word test" as part of their filename. b. search the path variable for the pathname to the awk command. c. find all files in the /usr directory and subdirectories that are larger than 50 kilobytes in size. d. find all files in the /usr directory and subdirectories that are less than 70 kilobytes in size. e. find all files in the / directory and subdirectories that are symbolic links. f. find all files in the /var directory and subdirectories that were accessed less than 60 minutes ago. g. find all files in the /var directory and subdirectories that were accessed less than six days ago. h. find all files in the /home directory and subdirectories that are empty. i. find all files in the /etc directory and subdirectories that are owned by the group bin."

If you want to import a picture into a dtp application, what must you do first? draw an image frame. import text. open the folder containing the file. select get image… from the windows menu.