fter the first year, both accounts have the same value. Because both functions exist at the same coordinate, (1, 1030), that means f(x) = g(x) at that point. It is a solution to the system of equations.

Katherine wants to earn the most interest, so she will choose the exponential account. Exponential growth functions always exceed linear growth functions over time.

However, a third savings account has opened up. Account C is a quadratic function, h(x) = 7.84x2 + 1022.16.

How would this account compare to the other two accounts?

Is it better than the linear account?
Is it b

Question

fter the first year, both accounts have the same value. Because both functions exist at the same coordinate, (1, 1030), that means f(x) = g(x) at that point. It is a solution to the system of equations.

Katherine wants to earn the most interest, so she will choose the exponential account. Exponential growth functions always exceed linear growth functions over time.

However, a third savings account has opened up. Account C is a quadratic function, h(x) = 7.84x2 + 1022.16.

How would this account compare to the other two accounts?

    Is it better than the linear account?
    Is it b