Question

If g(t) = 2/(t + 3), then g() = 2/(4a + 3).

Answer 1

Answer:

$g(4a) = \frac{2}{4a + 3}$

Step-by-step explanation:

Given the function is $g(t) = \frac{2}{t + 3}$ ........... (1)

Now, we are given that $g() = \frac{2}{4a + 3}$ .......... (2)

Now, the left hand side of both the above equations (1) and (2) are similar and the only change is that t is replaced by 4a.

Therefore, the equation (2) can be written as  

$g(4a) = \frac{2}{4a + 3}$ (Answer)

Since we know that if $g(t) = \frac{2}{t + 3}$ then $g(k) = \frac{2}{k + 3}$, where k is any real value.