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Which function has a range of y < 3? y=3(2)x y = 3(3)x y = -(2)x+ 3 y = (2)x-3

User Nichochar
by
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1 Answer

7 votes

Answer:

Third option is the correct answer


y = -(2)x+ 3

Explanation:

Given functions are:


y=3(2)x\\ y = 3(3)x\\ y = -(2)x+ 3\\ y = (2)x-3

To find:

The function which has a range
y <3 ?

Solution:

First of all, let us learn about the terms Domain and Range for a function:


y = f(x)

Domain is the value of
x which is given as input to the function and gives a valid value of output as
y (i.e. function is defined).

Range of a function is the value
y that comes as output when given a valid value of
x as input.

Now, let us consider the given options above.

Third option is the correct answer.


y = -(2)x+ 3

As we can see,
(2)x is subtracted from 3 so
y will have a value which is lesser than 3.

i.e. range will be
y <3.

No other function has such condition present in it.


y = -(2)x+ 3 is the correct answer.

User Ghoul Ahmed
by
7.5k points