Unlock Hidden Power - Understanding CalcPro's 2ndF Button
Master the 2ndF (Second Function) button to access alternate functions and double your calculator's capabilities.

Unlock Hidden Power - Understanding CalcPro's 2ndF Button
The 2ndF (Second Function) button is one of CalcPro's most powerful features. It instantly doubles the number of functions available by revealing alternate operations hidden behind each button.
What is 2ndF?
Every button in CalcPro has two functions:
- Primary function: Shown in large text (center of button)
- Secondary function: Shown in smaller text (top-left corner)
The 2ndF button (typically yellow/gold) switches between these two functions.
How to Use 2ndF
Basic Usage
- Press 2ndF - The button highlights to show it's active
- Press the function button - Executes the secondary function
- 2ndF automatically deactivates after use
Example: sin⁻¹ (arcsin)
- Enter:
0.5 - Press: 2ndF
- Press: sin (secondary function: asin/sin⁻¹)
- Result:
30(in degree mode)
Primary vs Secondary Function Map
Trigonometric Functions
| Button | Primary (1st) | Secondary (2nd) |
|---|---|---|
| sin | sin(x) | asin(x) / sin⁻¹ |
| cos | cos(x) | acos(x) / cos⁻¹ |
| tan | tan(x) | atan(x) / tan⁻¹ |
Logarithmic Functions
| Button | Primary (1st) | Secondary (2nd) |
|---|---|---|
| log | log₁₀(x) | 10ˣ |
| ln | ln(x) | eˣ |
Power Functions
| Button | Primary (1st) | Secondary (2nd) |
|---|---|---|
| x² | x² (square) | x³ (cube) |
| √x | √x (square root) | ³√x (cube root) |
| xʸ | xʸ (power) | ʸ√x (y-th root) |
Other Functions
| Button | Primary (1st) | Secondary (2nd) |
|---|---|---|
| π | π (pi) | Ans (last answer) |
| 1/x | 1/x (reciprocal) | rand (random number) |
| DRG | Cycle DEG/RAD/GRAD | Convert angle mode |
| EE | Scientific notation | — |
Practical Examples
Example 1: Calculate e³
"What is e raised to the power of 3?"
- Enter:
3 - Press: 2ndF
- Press: ln (secondary: eˣ)
- Result: 20.0855...
Verification: e ≈ 2.718, so e³ ≈ 2.718³ ≈ 20.09 ✓
Example 2: Calculate ³√125 (Cube Root)
"What is the cube root of 125?"
- Enter:
125 - Press: 2ndF
- Press: √x (secondary: ³√x)
- Result: 5
Verification: 5 × 5 × 5 = 125 ✓
Example 3: Calculate 10²·⁵
"What is 10 raised to the power of 2.5?"
- Enter:
2.5 - Press: 2ndF
- Press: log (secondary: 10ˣ)
- Result: 316.227...
Example 4: Find the Angle (Inverse Trig)
"If cos(θ) = 0.866, what is θ?"
- Ensure DEG mode is active
- Enter:
0.866 - Press: 2ndF
- Press: cos (secondary: acos)
- Result: 30°
Example 5: Calculate ⁵√32 (5th Root)
"What is the 5th root of 32?"
- Enter:
32 - Press: 2ndF
- Press: xʸ (secondary: ʸ√x)
- Enter:
5 - Press: =
- Result: 2
Verification: 2⁵ = 32 ✓
Example 6: Use Last Answer
"Calculate 25%, then multiply by 4"
- Enter:
100 × 25% =→ 25 - Press: 2ndF
- Press: π (secondary: Ans)
- Display shows:
25 - Press: × 4 =
- Result: 100
Example 7: Generate Random Number
"Get a random number between 0 and 1"
- Press: 2ndF
- Press: 1/x (secondary: rand)
- Result: 0.xxxxx (random decimal)
To get random 1-100:
- Press: 2ndF then 1/x (rand) → e.g., 0.7384
- Press: × 100 = → 73.84
- Round to 74
The Hyp Button (Hyperbolic Functions)
Beyond 2ndF, CalcPro has a Hyp button for hyperbolic functions:
Regular + Hyp
| Button | With Hyp |
|---|---|
| sin | sinh |
| cos | cosh |
| tan | tanh |
2ndF + Hyp (Inverse Hyperbolic)
| Button | With 2ndF + Hyp |
|---|---|
| sin | asinh (sinh⁻¹) |
| cos | acosh (cosh⁻¹) |
| tan | atanh (tanh⁻¹) |
Example: Calculate sinh(1)
- Enter:
1 - Press: Hyp
- Press: sin
- Result: 1.1752...
Example: Calculate asinh(1)
- Enter:
1 - Press: 2ndF
- Press: Hyp (or activate both)
- Press: sin
- Result: 0.8814...
DRG and DRG> Functions
DRG (Primary)
Cycles through angle modes:
- DEG (Degrees): 360° per circle
- RAD (Radians): 2π per circle
- GRAD (Gradians): 400 per circle
DRG> (Secondary)
Converts the displayed value between angle systems.
Example: Convert 90° to radians
- Set to DEG mode
- Enter:
90 - Press: 2ndF
- Press: DRG (DRG>)
- Switch to RAD mode before pressing
- Result: 1.5707... (π/2)
Visual Indicators
2ndF Active State
When 2ndF is pressed:
- The 2ndF button highlights/illuminates
- Some calculators show "2nd" in display
- Secondary function labels may highlight
Auto-Reset
After executing a secondary function:
- 2ndF automatically deactivates
- Calculator returns to primary function mode
- Press 2ndF again for another secondary operation
Tips for Mastering 2ndF
1. Learn the Pairs
Memorize common primary/secondary pairs:
- sin ↔ asin (inverse)
- log ↔ 10ˣ (exponential)
- x² ↔ x³ (powers)
- √ ↔ ³√ (roots)
2. Look for Labels
Secondary functions are labeled on each button:
- Top-left corner shows the 2ndF function
- Same color as 2ndF button (usually yellow)
3. Practice Inverses
Most 2ndF functions are inverses of primary functions:
- sin and asin are inverses
- log and 10ˣ are inverses
- Square and square root are inverses
4. Use for Efficiency
2ndF access is faster than menu navigation:
- Instead of searching for "cube root"
- Just press 2ndF + √
5. Combine with Hyp
For hyperbolic functions, remember:
- Hyp alone: Regular hyperbolic
- 2ndF + Hyp: Inverse hyperbolic
Common 2ndF Uses by Field
Mathematics
- Inverse trigonometry (asin, acos, atan)
- Roots (cube root, nth root)
- Exponentials (eˣ, 10ˣ)
Physics
- Angle calculations
- Exponential decay/growth
- Hyperbolic functions
Engineering
- Inverse operations
- Root finding
- Angle conversions
Finance
- Compound interest (exponentials)
- Present value calculations
- Growth projections
Troubleshooting
"I pressed 2ndF but nothing happened"
- 2ndF only prepares for the next button
- You need to press another button after 2ndF
"Wrong function executed"
- Check if 2ndF was active (indicator lit)
- Press 2ndF again to toggle state
"Can't find the function I need"
- Check the button labels for secondary functions
- Some functions may be in different calculator modes
- Refer to this guide's function tables
Conclusion
The 2ndF button effectively doubles CalcPro's functionality by providing instant access to inverse functions, alternate operations, and power features. Mastering this single button dramatically expands your calculation capabilities.
Next: Learn about Memory Functions to store and recall values!
