5 Bill, Saving Account, US treasury Bond, google stock, Picasso Painting, House
Answer:
b
Explanation:
extra cards and id makes it easier for people to steal (pickpocket) and get into accounts and all of the others would make it easy
The correct answer is option (b) False.
Differentiation:
Differentiation is a technique for determining a function's derivative. Differentiation is a mathematical procedure for determining the instantaneous rate of change of a function depending on one of its variables.
Explanation:
Given:
A statement is given "If f is continuous on
[a,b], then ddx(∫baf(x)dx)=f(x)".
The objective of the question is to determine whether the statement is true or false and why.
It is known that the value of a definite integral of a function is always a constant. So, ∫baf(x)dx
is a constant.
It is also known that the derivative of a constant is always equal to 1. Therefore, the correct equation is ddx(∫baf(x)dx)=1.
Thus, the given statement is false.
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Answer:
Option B Strategic Plan
Explanation:
The reason is that the organization strategic plan has a greater impact in formulation of marketing strategy and its execution. Strategic plan are more useful than the pestle analysis because strategic options are formulated by reviewing the SWOT, PESTLE and other information such as mission, etc. The strategic option choosed is our strategic plan so for the best results all we want is strategic plan to formulate marketing strategy.
The answer is 40%, in which the following are given: the Variable expense is equal to 20 dollars per unit and Sales is equal to 50 dollars per unit. Use the formula Variable Expense Ratio = Variable Expenses / Sales to get the answer.
Variable Expense Ratio = Variable Expenses / Sales
Variable Expense Ratio = 20 dollars per unit / 50 dollars per unit
Variable Expense Ratio = 40 %
The variable expense ratio is an expression of variable production costs of the company as a percentage of sales, calculated as variable expense divided by total sales. It compares a cost that alters with levels of production to the number of revenues generated by production.
