Respuesta :
Answer:
1,700
Step-by-step explanation:
The computation of the initial value of the computer is shown below:
Let us assume the value of a certain computer in the first year is X
In the second year, it is [tex]\frac{X}{2}[/tex]
In the third year, it is [tex]\frac{X}{2}[/tex]
In the fourth year, it is [tex]\frac{X}{4}[/tex]
Now it is given that after 3 years, the value of the computer is = 425 i.e equal to
[tex]\frac{X}{4} = 425[/tex]
So, X = 1,700
Hence, the initial value of the computer is 1,700
The initial value of the computer is 1,700
We have given that the computer losses half of its value,and If the value of the computer after 3 years is 425,
we have to calculate,what was the initial value of the computer
What is the meaning of initial value?
The initial value is the beginning output value
Suppose that the initial value of computer is x
So after two years it will be,
for the second year, it is X/2
for the third year, it is X/2
In the fourth year, it is X/4
we have given that after 3 years, the value of the computer is 425 Therefore We can write it as,
X/4=425
X=4(425)
X=1700
Therefore ,the initial value of the computer is 1,700
To learn more about the initial value visit:
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