Write the distributive law:
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- Write the distributive law:
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- Q B Tolon 4, Use any method to determine whether the EXOR operator is distributive-i.e., does AD(B+C) = (ADB)+(ADC)?Explain overloading the post-increment operator.Heat capacity of a solid: Debye's theory of solids gives the heat capacity of a solid at temperature T to be 3 T rOp/T Cy = 9VpkB (e* – 1)2 dx, - where V is the volume of the solid, p is the number density of atoms, kg is Boltzmann's constant, and 0D is the so-called Debye temperature, a property of solids that depends on their density and speed of sound. Develop a computer code to evaluate Cy (T) for a given value of the temperature, for a sample consisting of 1000 cubic centimeters of solid aluminum, which has a number density of p = 6.022 x 1028m-3 and a Debye temperature of 0p = 428K. The Boltzmann's constant kg = 1.380649 x 10-23 J · K-1. Please evaluate the integral with the following methods: (a) MATLAB adaptive Simpson quadrature, [Q.FCNT] = QUAD(FUN,A,B,TOL) with TOL =le-10.
- Is it possible to tell the difference between float and double interger types?Code the following.Please write a C++ coding with modularity using functions. 15. (Numerical) a. Euclid’s method for finding the greatest common divisor (GCD) of two positive integers consists of the following steps:Step 1: Divide the larger number by the smaller and retain the remainder.Step 2: Divide the smaller number by the remainder, again retaining the remainder.Step 3: Continue dividing the previous remainder by the current remainder until the remainder is zero, at which point the last non-zero remainder is the GCD. For example, if the two positive integers are 84 and 49, you have the following: Step 1: 84/49 yields a remainder of 35.Step 2: 49/35 yields a remainder of 14.Step 3: 35/14 yields a remainder of 7.Step 3: 14/7 yields a remainder of 0. Therefore, the last non-zero remainder, which is 7, is the GCD of 84 and 49.Using Euclid’s algorithm, replace the stub function written for Exercise 14 with an actual function that determines and returns the GCD of its two integer arguments. thank you…
- 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))please do the following in c++ A school has 100 lockers and 100 students. All lockers are closed on the first day of school. As the students enter, the first student, denoted S1, opens every locker. Then the second student, S2, begins with the second locker, denoted L2, and closes every other locker. Student S3 begins with the third locker and changes every third locker (closes it if it was open, and opens it if it was closed). Student S4 begins with locker L4 and changes every fourth locker. Student S5 starts with L5 and changes every fifth locker, and so on, until student S100 changes L100.After all the students have passed through the building and changed the lockers, which lockers are open? Write a program to find your answer and display all open locker numbers separated by exactly one space.(Hint: Use an array of 100 bool elements, each of which indicates whether a locker is open (true) or closed (false). Initially, all lockers are closed.)C++ Programming point* go_far(point* other) Return the point bearing the x- and the y- coordinates of whichever x- and y-coordinates is further from the origin. Identify which of the two points have the furthest x- and y-coordinates independently. Example: this point has (-5, 1) and the other point has (4, 9). In the x-coordinate of the two points, -5 is further from the origin than 4. In the y-coordinate of the two points, 9 is further from the origin than 1. Hence, we return a new point bearing the coordinates (-5, 9).