Question Solved1 Answer Write a C++ program that calculates total salary for an employee where basic salary is inputted by the employee, the housing allowance is 35% of basic salary, and transport allowance is 25% of basic salary. Total salary= basic salary + housing allowance + transport allowance Example: Enter employee salary: 4000 The total salary is = 6400

Write the expansion in base 5 of each of the following numbers. A) 29 B) 89 C) 73

Sporting Pro wants to prepare interim financial statements for the first quarter of 2020 but would like to avoid making a physical count of inventory. During the last five years, the company's gross profit rate has averaged 26%. The following information for the year's first quarter is available from its records: January 1 beginning inventory Purchases Purchase returns Transportation in Sales Sales returns $ 255,260 900,200 12,150 6,000 1,101,150 9,000 Required: Use the gross profit method to prepare an estimate of the company's March 31 inventory. SPORTING PRO Estimated Inventory March 31, 2020 Goods available for sale: Goods available for sale Estimated cost of goods sold:

Analyze the graph below to answer the following questions. 4 Velocity (mis) Time (s) -7 -8 Calculate the acceleration of the object during the four different sections of the graph. Section 1, from 0-2 s a = -1.5 x unit m direction: backward/negative Section 2, from 2-4 s a = unit m direction: no direction, its not accelerating - Section 3, from 4-6 s a = unit m direction: backward/negative Section 4, from 6-10s a = unit m direction: no direction, its not accelerating -

A father invested $125,000 at 4.8% compounded monthly so that his son and his daughter, aged 10 and 12, respectively, will receive equal amounts from this fund when each of them reach the age of 18. How much will each of them receive when they turn 18 years old

(1 point) The general solution to the second-order differential equation 4y" – 10y' + 2y = 0 is in the form y(x) = cje"12 + c2e"??. Find the values of ri and r2. Answer: r1 = and r2

Define T: M 'n, n R by T(A) = a 11 + a22 + ... + ann (the trace of A). Prove that T is a linear transformation. + + 1 = = O + ... + Let A and B be to matrices in Mn, n, and let the entries of A, B be denoted ajj and bij, respectively, for 1 si,j sn. By matrix addition, we know that the entries of the matrix A + B are of the form ---Select--- V for 1 si,j s n. By the definition of T and the commutative and associative property of addition, we have which of the following? T(A + B) (a, + b ) + ... + (an + bn) (a1 + ... + an) + (61 + ... + b) T(A) + T(B) T(A + B) (a1.b7) + ... + (an:bn) = (a1 + ... + an) + (61 + bn) T(A) + T(B) T(A + B) (a11 + b11) (a11 + ... + ann) + (611 + ... + bnn) = T(A) + T(B) T(A + B) (211.611) + ... + (ann · bnn) = (a11 + ... + a, ann) (611 + ... + bnn) T(A) + T(B) = + ... + (ann + bnn) O = + + = 1 si, jsn. By the definition of T and the = ca 11 nn = ... + a = ca 11 nn = Now, let c be a scalar. By scalar multiplication, we know that the entries of the matrix CA are of the form ---Select--- distributive property of multiplication, we have which of the following? T(CA) . ca = c(a11 + ann) cТ(А) T(CA) + ... + ca c(a11 + ... + ann) = CT(A) T(CA) can ca + + an) cТ(А) T(CA) = ca 1 can c(a1 + ... + an) = cT(A) = ca 1 + ... + ca ... = = = Therefore, T is a linear transformation.