If your bank account starts out with $$ \$ 200 $$ dollars and has $$ \$ 3,800 $$ after 12 months, the function representing this growth is $$ f(x)=300 x+200 $$. How much money is being added to the bank account per month on average? ch $$ \$ 12 $$ $$ \$ 300 $$ $$ \$ 3,800 $$ Back Next

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To determine how much money is being added to the bank account per month on average, we can analyze the function given, which is $$ f(x) = 300x + 200 $$.

In this function:
- $$ f(x) $$ represents the total amount in the bank account after $$ x $$ months.
- The term $$ 300x $$ indicates the amount added to the initial balance over time.
- The constant $$ 200 $$ represents the initial amount in the bank account.

The coefficient of $$ x $$ in the function, which is $$ 300 $$, represents the amount added to the bank account each month.

Thus, the average amount of money being added to the bank account per month is:

$$
\boxed{300}
$$
The average amount added to the bank account per month is $$ \$ 300 $$.

If your bank account starts out with \( \$ 200 \) dollars and has \( \$ 3,800 \) after 12 months, the function representing this growth is \( f(x)=300 x+200 \). How much money is being added to the bank account per month on average? ch \( \$ 12 \) \( \$ 300 \) \( \$ 3,800 \) Back Next

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