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ryan ramsey

ryan r.

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Intake 2023 CS4ME: Introduction to Programming 23 June 2025 PART II: PROGRAMMING (30 min / 30 marks) Instruction: Directly write your answer to each question in the Answer Box Object definition: • A square object is defined by its area and size. A square object has the following methods: computeArea, getArea, and print. • A circle object is defined by its area and radius. A circle object has the following methods: computeArea, getArea, and print. • A rectangle object is defined by its area, side1, and side2. A rectangle object has the following methods: computeArea, getArea, and print. Method definition: • computeArea: to compute the area of the object, and store the value in its area attribute. • getArea: to return the value of the area attribute. • print: to output the area of the object depending on the type of the object, accordingly. Consider the following main() program and the result when it runs. 1 #include <iostream> 2 #include "polygon.h" 3 #include "square.h" 4 #include "circle.h" 5 #include "rectangle.h" 6 using namespace std; 7 8 int main() 9 { 10 Square s(5); 11 Circle c(3); 12 Rectangle r(3, 4); 13 14 Polygon* p[3]; 15 p[0] = &s; 16 p[1] = &c; 17 p[2] = &r; 18 19 for (int i = 0; i < 3; ++i) { 20 p[i]->computeArea(); 21 p[i]->print(); 22 } 23 } - Area of the SQUARE: 25 - Area of the CIRCLE: 28.2743 - Area of the RECTANGLE: 12

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2. Sea ($\Omega$, F, P) un espacio de probabilidad tal que P asigna probabilidad p > 0 a cada uno de los puntos de $\Omega$. • Demuestre que $\Omega$ debe tener un número finito de puntos. • Muestre que si n es el número de puntos de $\Omega$, entonces p = 1/n.

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Find the derivative of the function and evaluate the derivative at the given value of a. h(x)=x^(sqrt(x));a=9 Find the derivative of the function. (d)/(dx)x^(sqrt(x))= Find the derivative of the function and evaluate the derivative at the given value of a X hx=a=9 Find the derivative of the function d dx

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The Federal Reserve can increase aggregate demand by Multiple Choice reducing the money supply. reducing the discount rate. raising the reserve requirement. selling government securities in the open market.

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X X X X X X xx X X X X X X X X X X B in X XX X X X 1. X X X X R

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during a Dive, the angular velocity at the time the diver left the board was 55 deg/s and the radius of the gyration was 1.2 m. The driver than talked decreasing the radius of the generation, 2.72 m what is the new angular velocity? 168153138122

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16. Using the data given in question 3 (ANOVA question under Chp 12), using Kruskal Wallis test with $\alpha = 0.05$. The test statistic value and the decision are: 2.28 and reject $H_0$. 8.84 and don't reject $H_0$. -2.28 and don't reject $H_0$. 8.84 and reject $H_0$.

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Q1: Use the integral test to determine the series converges or diverges.\\ (a) $\sum_{n=1}^{\infty} \frac{1}{(5+2n)^{3/2}}$\\ (b) $\sum_{n=3}^{\infty} \frac{ln(n^3)}{n}$

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SK3. Compared to metals, H?O has a moderate enthalpy of fusion ($\Delta H_f$) but a small interface energy, g, between liquid water and ice. This means that homogeneous nucleation tends to be easier in H?O than in metals. 1. [14 pts] For $\Delta H_f$ = 342 MJ/m³ (mega = 1E6), g = 33 mJ/m² (milli = 1E-3), and $T_m$ = 0 °C, calculate the critical radius for an undercooling of 10 °C. Give your final answer in nm (1 nm = 1E-9 m). 2. [6 pts] There are about 3x10$^{28}$ H?O molecules per m³ in ice. How many molecules are there per nm³? 3. Use this to determine how many water molecules are in the critical nucleus with r* calculated in part (2).

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Returns The malloc function returns either a null pointer or a pointer to the allocated space.

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