Consider this scenario: For each year t, the population of a forest of trees is represented by the function A(t) = 114(1.027)', In a neighboring forest, the population of the same type of tree is represented by the function B(t) = 81(1.029). Assuming the population growth models continue to represent the growth of the forests, which forest will have a greater number of trees after 20 years? O forest represented by A(t) O forest represented by B(t) By how many? (Round your answer to the nearest whole number.) trees Find the formula for an exponential function that passes through the two points given. (x, y) = (0, 5) and (x, y) = (3, 135) F( x ) = Determine whether the equation represents continuous growth, continuous decay, or neither. Explain. y = 8.25(2)-6t O The equation represents continuous growth because the growth rate / is negative. O The equation represents continuous growth because the growth rate r is positive. O The equation represents continuous decay because the growth rate r is positive. O The equation represents continuous decay because the growth rate r is negative. O The equation represents neither continuous growth nor continuous decay because the equation is not an exponential function.\fGive the horizontal asymptote of the transformation. Give the domain and range of the transformation. (Enter your answers using interval notation.) domain range