Any function is also a relation. The function shown in the graph can be described by ...
C. both a relation and a function
Rectangle=21 times 14=294 cm^2
Triangle=Base Times Height
Height=21-12=9cm
Area of triangle=16 times 9 =144
Area of both=294+144=438cm^2
Answer:
The approximate number of employees who completed web analytics training are 245 .
Step-by-step explanation:
Formula

As given
A survey of 600 randomly selected employees in Company X found that 150 of them completed web analytics training.
Part value = 150
Total value = 600
Putting in the above formula


Percentage = 25%
Thus this shows that 150 employees who completed web analytics training from 600 employees are 25% .
As given
If there were 980 employees in the company .
Total value = 980
Percentage = 25%
Putting all the values in the formula



Part value = 245
Therefore the approximate number of employees who completed web analytics training are 245 .
Answer:
12
Step-by-step explanation:
A triangle solver tells you
C = 85° b ≈ 8.4 c ≈ 10.4From the sum of angles of a triangle,
C = 180° -42° -53° = 85°
From the law of sines
b = sin(53°)/sin(42°)*7 ≈ 8.355
c = sin(85°)/sin(42°)*7 ≈ 10.422