Dividend Discount Model (DDM)
In discounted cash flow (DCF) valuation techniques the value of the stock is estimated based upon present value of some measure of cash flow. Dividends are the cleanest and most straightforward measure of cash flow because these are clearly cash flows that go directly to the investor.
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Monolithic Power Systems Inc. pages available for free this week:
- Balance Sheet: Liabilities and Stockholders’ Equity
- Common-Size Income Statement
- Common-Size Balance Sheet: Liabilities and Stockholders’ Equity
- Analysis of Short-term (Operating) Activity Ratios
- Enterprise Value to EBITDA (EV/EBITDA)
- Present Value of Free Cash Flow to Equity (FCFE)
- Selected Financial Data since 2005
- Operating Profit Margin since 2005
- Debt to Equity since 2005
- Price to Sales (P/S) since 2005
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Intrinsic Stock Value (Valuation Summary)
Monolithic Power Systems Inc., dividends per share (DPS) forecast
US$
| Year | Value | DPSt or Terminal value (TVt) | Calculation | Present value at |
|---|---|---|---|---|
| 0 | DPS01 | |||
| 1 | DPS1 | = × (1 + ) | ||
| 2 | DPS2 | = × (1 + ) | ||
| 3 | DPS3 | = × (1 + ) | ||
| 4 | DPS4 | = × (1 + ) | ||
| 5 | DPS5 | = × (1 + ) | ||
| 5 | Terminal value (TV5) | = × (1 + ) ÷ ( – ) | ||
| Intrinsic value of Monolithic Power Systems Inc. common stock (per share) | ||||
| Current share price | ||||
Based on: 10-K (reporting date: 2022-12-31).
1 DPS0 = Sum of the last year dividends per share of Monolithic Power Systems Inc. common stock. See details »
Disclaimer!
Valuation is based on standard assumptions. There may exist specific factors relevant to stock value and omitted here. In such a case, the real stock value may differ significantly form the estimated. If you want to use the estimated intrinsic stock value in investment decision making process, do so at your own risk.
Required Rate of Return (r)
| Assumptions | ||
| Rate of return on LT Treasury Composite1 | RF | |
| Expected rate of return on market portfolio2 | E(RM) | |
| Systematic risk of Monolithic Power Systems Inc. common stock | βMPWR | |
| Required rate of return on Monolithic Power Systems Inc. common stock3 | rMPWR | |
1 Unweighted average of bid yields on all outstanding fixed-coupon U.S. Treasury bonds neither due or callable in less than 10 years (risk-free rate of return proxy).
3 rMPWR = RF + βMPWR [E(RM) – RF]
= + [ – ]
=
Dividend Growth Rate (g)
Dividend growth rate (g) implied by PRAT model
Monolithic Power Systems Inc., PRAT model
Based on: 10-K (reporting date: 2022-12-31), 10-K (reporting date: 2021-12-31), 10-K (reporting date: 2020-12-31), 10-K (reporting date: 2019-12-31), 10-K (reporting date: 2018-12-31).
2022 Calculations
1 Retention rate = (Net income – Dividends and dividend equivalents declared) ÷ Net income
= ( – ) ÷
=
2 Profit margin = 100 × Net income ÷ Revenue
= 100 × ÷
=
3 Asset turnover = Revenue ÷ Total assets
= ÷
=
4 Financial leverage = Total assets ÷ Stockholders’ equity
= ÷
=
5 g = Retention rate × Profit margin × Asset turnover × Financial leverage
= × × ×
=
Dividend growth rate (g) implied by Gordon growth model
g = 100 × (P0 × r – D0) ÷ (P0 + D0)
= 100 × ( × – ) ÷ ( + )
=
where:
P0 = current price of share of Monolithic Power Systems Inc. common stock
D0 = the last year dividends per share of Monolithic Power Systems Inc. common stock
r = required rate of return on Monolithic Power Systems Inc. common stock
Dividend growth rate (g) forecast
Monolithic Power Systems Inc., H-model
| Year | Value | gt |
|---|---|---|
| 1 | g1 | |
| 2 | g2 | |
| 3 | g3 | |
| 4 | g4 | |
| 5 and thereafter | g5 |
where:
g1 is implied by PRAT model
g5 is implied by Gordon growth model
g2, g3 and g4 are calculated using linear interpoltion between g1 and g5
Calculations
g2 = g1 + (g5 – g1) × (2 – 1) ÷ (5 – 1)
= + ( – ) × (2 – 1) ÷ (5 – 1)
=
g3 = g1 + (g5 – g1) × (3 – 1) ÷ (5 – 1)
= + ( – ) × (3 – 1) ÷ (5 – 1)
=
g4 = g1 + (g5 – g1) × (4 – 1) ÷ (5 – 1)
= + ( – ) × (4 – 1) ÷ (5 – 1)
=