Barton Industries estimates its cost of common equity by using three approaches: the CAPM, the bond$-$yield$-$plus$-$risk$-$premium approach, and the DCF model. Barton expects next year's annual dividend, D$1,$ to be $$1\mathrm{.}90$ and it expects dividends to grow at a constant rate g $=3\mathrm{.}8\%.$ The firm's current common stock price, P$0,$ is $$25\mathrm{.}00.$ The current risk$-$free rate, rRF$,=5\mathrm{.}0\%$; the market risk premium, RPM$,=6\mathrm{.}6\%,$ and the firm's stock has a current beta, b$,=1\mathrm{.}40.$ Assume that the firm's cost of debt, rd$,$ is $4\mathrm{.}96\%.$ The firm uses a $3\mathrm{.}6\%$ risk premium when arriving at a ballpark estimate of its cost of equity using the bond$-$yield$-$plus$-$risk$-$premium approach. What is the firm's cost of equity using each of these three approaches? Round your answers to two decimal places.

CAPM cost of equity:

$\%$

Bond yield plus risk premium:

$\%$

DCF cost of equity:

$\%$

What is your best estimate of the firm's cost of equity?