Mathematics, 28.06.2019 01:30 adelet
Define a function that transforms the parent root function with a horizontal compression by a factor of 5 and a downward shift of 10 units.
Answers: 2
![f(x)=\sqrt[n]{5x}-10](/tpl/images/0025/3956/0ccb8.png)
) increases from 1. e.g. 2, 3, 4, 5 etc.Expansion is when this same value is a fraction, e.g. 
etc.Vertical shift upwards is when there is a positive number added to the original function and vertical shift downwards is when there is a negative number added to the original function.![f(x)=\sqrt[n]{x}](/tpl/images/0025/3956/33a3e.png)
![\sqrt[n]{5x}](/tpl/images/0025/3956/8069c.png)
Downward vertical shift would be achieved by adding a 
to the function.So, ![\sqrt[n]{x}-10](/tpl/images/0025/3956/fd9e6.png)
![f(x)=\sqrt[n]{5x} -10](/tpl/images/0025/3956/8cb5d.png)
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Define a function that transforms the parent root function with a horizontal compression by a factor...
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