The <u>percentage</u> of a given <em>number</em> in another implies the fraction of the given <em>numbe</em>r to that other number <em>with respect </em>to 100%. Thus the required <u>expression</u> is: x n
When a given number is written in<em> percentage</em>, it implies that the<em> fraction</em> of the number to the<u> total </u>number in relation to 100%. For example, to determine the <em>percentage</em> of a number r in s, -we have:
x 100%
Therefore in the given question, the required <em>expression</em> is;
m% =
So that;
m% of n can be <em>expressed</em> as;
x n
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Answer:
Step-by-step explanation:
Given that a business school reports that 37% of its graduate students have an engineering background, and 24% have a social science background
In addition, the university’s annual report indicates that the students in its business school comprise 18% of the total graduate population at the entire university.
a) What is the probability that a randomly chosen university graduate student student is a business school student with a social science background?
Prob for business school student and social science background
=
(b) What is the probability that a randomly chosen university graduate student is neither a business school student with an engineering background nor a business school student with a social science background?
Prob neither business schools student with an engineering background nor a business school student with a social science background
=
Where is the graph to use? unsolvable question
Answer:
y = -4 x -9
Step-by-step explanation:
If it wrong i'm sorry