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- Library tion formula is a=(v_(2)-v_(1))/(t), Solve for v_(1).The acceleration due to gravity at the surface of the moon is approximately 1/6 of the earth's. The acceleration due to gravity at the surface of moon is equal to: Group of answer choices 64 in/s2 none of the above 1.6 ft/s2 5.4 m/s2Given f(x)=2+3x+x^(2) and g(x)=-5x+1, find (f@g)(1-3r). Do not enter your answer as an equation; just enter the final value or expression without parentheses. No hand written and fast answer
- When using a trigonometric function such that you want to compute for the six trigonometric functions of a given angle, how does LabVIEW interpret your input value?What is the value of x in the following system of equations: -x + 8 = -y2x – 2 = -5y x= 1 x= 2 x= 3 x= 4 x= 6What alternative code or operator is used in solving systems of linear equations? Group of answer choices matrix right division division matrix left division matrix
- You can answer E, F, and G onlyPlease do not give solution in image format thanku GPA Calculator computes the grade on the basis of Grade points obtained in the respective subject. Grade points may range from 0.0 to 4.0. Here are the details: A = 4.00 grade points B+ = 3.33 grade points B- = 2.70 grade points C+ = 2.30 grade points C = 2.00 grade points D+ = 1.30 grade points D = 1.00 grade points F = 0 grade points For each course, multiply the grade points with credit hours to get total grade points for that course. Then finally, we divide the total grade points (of all the courses) by total credit hours (of all the courses) to get GPA. Valid values for credit hours are 3 and 4. Write appropriate classes for ECP and BVA. Write test cases to perform ECP and BVA.Two trigonometric identities are given by: (sin x + cos x)2 = 1+ 2 sin x cos x 1- 2 cos x - 3cos2 x = 1- 3cos x sin2 x 1- cos x For each part, verify that the identity is correct by calculating the values of the left and right sides of the equation using MATLAT, substituting x=200 Find the solution to the systems + = ... .. . y + 3 y + 2 y y u Where y (0) =0; y’ (0) =0. u (t) is a square wave.