Problem 1. Evaluate the following expressions: (a) 8 (mod 3) = (b) 17 (mod 8) = (c) 7 (mod 12) =
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Problem 1. Evaluate the following expressions:
(a) 8 (mod 3) =
(b) 17 (mod 8) =
(c) 7 (mod 12) =
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- (Practice) For the following correct algebraic expressions and corresponding incorrect C++ expressions, find the errors and write corrected C++ expressions: Algebra C++ Expression a.(2)(3)+(4)(5)(2)(3)+(4)(5) b. 6+1826+18/2 c. 4.512.23.1S4.5/12.23.1 d. 4.6(3.0+14.9)4.6(3.0+14.9) e. (12.1+18.9)(15.33.8)(12.1+18.9)(15.33.8)Simplify the following numeric expressions a) 8 -2 = b) 1 over 5-3 = c) ( 2 over 3 ) in parentheses and -3 outside the parentheses on topSolve all the below C++ Programs
- 1. Give the unifyiing substitition for (x,y,z are variables): f(a) f(b) 2. Give the unifyiing substitition for (x,y,z are variables): g(x,x) g(f(a),f(y)) 3. Give the unifyiing substitition for (x,y,z are variables): g(x,x) g(f(a0,f(b))Write a C line to represent the following equationProblem 3. write a C++ function that finds as many primes of the form 2n + 1, where n is a positive integer, as you can.
- Evaluate the following postfix expressions:a. 12 18 - 30 + 2 * 3 / =b. 28 5 / 3 + 5 4 * - 8 + =c. 13 18 10 17 2 20 + - + / * =d. 7 3 6 2 + - + 2 * 8 + =e. 29 3 / 6 + 12 - 3 4 * + =Provide statements with combined assignment operators for the statements below: x = x + 5; y = y * 3; z = z - 8;Write a C++ application to accept 20 numbers from the user. Find; a. arithmetic mean b. standard deviation c. variance
- Describe the below expression of the following regular expression R.E. = (ba*c (a*aa)* b*a*c*)*cProblem 2. Evaluate the expressions in each of the following triples: (a) 8 (mod 3) = 12 (mod 3) = 8 + 12 (mod 3) = Please solve in python code! Thanks! A plane flying horizontally with a speed of 300 km/hr passes over a ground radar station at an altitude of 10 km. At time t = 0, the plane is 100 km away (and moving toward the radar station-see figure below). Let θ be the angle of elevation from the radar station to the plane. (a) If t is time in minutes, find an expression for θ1(t) (valid on the domain t ∈ [0, 20]) and θ2(t) (valid on the domain t ∈ (20, ∞)). Print both functions and their derivatives. (b) Convert into degrees and plot θ1 in the domain t ∈ [0, 20] and θ2 in the domain t ∈ [20, 60] (on the same graph) (c) Plot both derivatives in a separate graph using the corresponding domains from part (b) and a range of θ ∈ [0, 10].
