- HP HP 50g
[HP50g] 사용자 설명서 User Manual (한글판 추가)
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- 2024.07.01 - 15:27 2018.04.01 - 18:11 1723 1
https://support.hp.com/kr-ko/product/hp-50g-graphing-calculator/3235173/manuals
| HP 48gII and 50g Graphing Calculator Advanced User's Reference Manual (V2) | 4.22MB |
| HP 50g_user's manual_English_HDPSG49AEM8.pdf | 5.42MB |
| HP 50g_users guide_English_E_DCVL5300788.pdf | 9.55MB |
사용법
더 많은 솔루션을 보려면 주제를 선택하세요
선택된 주제에 대한 일치 문건
- Algebraic and RPN Operating Modes
- Amortization Schedules
- Attaching Units to Numbers
- Average Sales Prices
- Base Conversions and Arithmetic
- Bond Price
- Bond Yield
- Calculating Single Variable Standard Deviation using the Pre-programmed Features
- Calculations Involving Plots
- Calculator Display Questions
- Calculator Modes and Customization
- Changing the Angle Measure Mode
- Complex Numbers
- Confidence Intervals
- Confidence Intervals - Real Estate
- Converting to Base Units
- Cost Estimation using Linear Regression
- Curve Fitting
- Date calculations
- Finding Limits
- Getting to the Flags
- House Loan Amortization Schedules
- House Payment Calculations
- House Payment Qualification
- Hyperbolic Functions
- Hypothesis Tests
- Hypothesis tests - Real Estate
- Introduction to the Training Aids
- Lease Payments
- Loan Down Payments
- Negative Result when Squaring a Negative Number in Algebraic Mode
- Numeric Differentiation
- Numeric Integration
- Operations on Binary Numbers
- Operations with Units
- Probability - Rearranging Items
- Probability Distributions
- Property Appreciation
- Remaining Loan Balance
- Replacing the Decimal Point with Comma
- Resetting the Calculator
- Return on Investment
- Selecting the Clock Display
- Selecting the Display Font
- Setting RPN or Algebraic Mode
- Setting Time and Date
- Setting an Alarm
- Sinking Fund
- Solving Differential Equations
- Solving Linear Systems of Equations using Matrices
- Solving for Roots of Polynomials and Quadratics
- Solving for Zeroes of a Function
- Symbolic Differentiation
- Symbolic Integration of Polynomials
- Symbolic Integration of Trigonometric Functions
- The Basics of Plotting Functions
- The Basics of Plotting Functions
- The UNITS Menu
- The User keyboard
- Time Value of Money (TVM) Calculation
- Trend Lines
- Turn off the Beep
- Unit Conversions
- Using Taylor Series
- Using the EquationWriter
- Using the EquationWriter - Part 2
- Using the Numeric Solver to Solve a Formula
- Working with Fast 3D Plots
- Working with Fractions
- Working with Matrices
- Working with Parametric Plots
- Working with Polar Plots
- Working with Units
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세상의모든계산기 님의 최근 댓글
정적분 구간에 미지수가 있고, solve 를 사용할 수 없을 때 그 값을 확인하려면? https://allcalc.org/57087 `SOLVE` 기능 내에 `∫(적분)` 기호를 사용할 수 없을 때 뉴튼-랩슨법을 직접 사용하는 방법 2026 04.15 뉴턴-랩슨 적분 방정식 시각화 v1.0 body { font-family: 'Pretendard', -apple-system, BlinkMacSystemFont, "Segoe UI", Roboto, Helvetica, Arial, sans-serif; display: flex; flex-direction: column; align-items: center; background: #f8f9fa; padding: 40px 20px; margin: 0; color: #333; } .container { background: white; padding: 40px; border-radius: 20px; box-shadow: 0 15px 35px rgba(0,0,0,0.08); max-width: 900px; width: 100%; } header { border-bottom: 2px solid #f1f3f4; margin-bottom: 30px; padding-bottom: 20px; } h1 { color: #1a73e8; margin: 0 0 10px 0; font-size: 1.8em; } p.subtitle { color: #5f6368; margin: 0; font-size: 1.1em; } .equation-box { background: #f1f3f4; padding: 15px; border-radius: 10px; text-align: center; margin-bottom: 30px; font-size: 1.3em; } canvas { border: 1px solid #e0e0e0; border-radius: 12px; background: #fff; width: 100%; height: auto; display: block; } .controls { margin-top: 30px; display: flex; gap: 15px; align-items: center; justify-content: center; flex-wrap: wrap; } button { padding: 12px 25px; border: none; border-radius: 8px; background: #1a73e8; color: white; cursor: pointer; font-weight: 600; font-size: 1em; transition: all 0.2s; box-shadow: 0 2px 5px rgba(26,115,232,0.3); } button:hover { background: #1557b0; transform: translateY(-1px); box-shadow: 0 4px 8px rgba(26,115,232,0.4); } button:active { transform: translateY(0); } button.secondary { background: #5f6368; box-shadow: 0 2px 5px rgba(0,0,0,0.2); } button.secondary:hover { background: #4a4e52; } .status-badge { background: #e8f0fe; color: #1967d2; padding: 8px 15px; border-radius: 20px; font-weight: bold; font-size: 0.9em; } .explanation { margin-top: 40px; padding: 25px; background: #fff8e1; border-left: 5px solid #ffc107; border-radius: 8px; line-height: 1.8; } .explanation h3 { margin-top: 0; color: #856404; } .math-symbol { font-family: 'Times New Roman', serif; font-style: italic; font-weight: bold; color: #d93025; } .code-snippet { background: #202124; color: #e8eaed; padding: 2px 6px; border-radius: 4px; font-family: monospace; } 📊 Newton-Raphson 적분 방정식 시뮬레이터 미분적분학의 기본 정리(FTC)를 이용한 수치해석 시각화 목표 방정식: ∫₀ᴬ (2√x) dx = 20 을 만족하는 A를 찾아라! 계산 시작 (A 추적) 초기화 현재 반복: 0회 💡 시각적 동작 원리 (Newton-Raphson & FTC) Step 1 (오차 측정): 현재 A까지 쌓인 파란색 면적이 목표치(20)와 얼마나 차이나는지 계산합니다. Step 2 (FTC의 마법): 면적의 변화율(미분)은 그 지점의 그래프 높이 f(A)와 같습니다. Step 3 (보정): 다음 A = 현재 A - (면적 오차 / 현재 높이) 공식을 사용하여 A를 이동시킵니다. 결론: 오차를 현재 높이로 나누면, 오차를 메우기 위해 필요한 가로 길이(ΔA)가 나옵니다. 이 과정을 반복하면 정답에 도달합니다! const canvas = document.getElementById('graphCanvas'); const ctx = canvas.getContext('2d'); const iterText = document.getElementById('iterText'); // 수학 설정 const targetArea = 20; const f = (x) => Math.sqrt(x) * 2; // 피적분 함수 f(x) = 2√x const F = (x) => (4/3) * Math.pow(x, 1.5); // 정적분 결과 F(x) = ∫ 2√x dx = 4/3 * x^(3/2) let A = 1.5; // 초기값 let iteration = 0; let animating = false; // 그래프 드로잉 설정 const scale = 50; const offsetX = 60; const offsetY = 380; function drawGrid() { ctx.strokeStyle = '#f1f3f4'; ctx.lineWidth = 1; ctx.beginPath(); for(let i=0; i 2026 04.11 참값 : A = ±2√5 근사값 : A≈±4.472135954999579392818347 2026 04.10 fx-570 ES 입력 결과 초기값 입력 반복 수식 입력 반복 결과 2026 04.10 파이썬 코드 검증 결과 초기값: 5.0 반복 1회차: 4.5000000000 반복 2회차: 4.4722222222 반복 3회차: 4.4721359558 반복 4회차: 4.4721359550 반복 5회차: 4.4721359550 초기값: 10.0 반복 1회차: 6.0000000000 반복 2회차: 4.6666666667 반복 3회차: 4.4761904762 반복 4회차: 4.4721377913 반복 5회차: 4.4721359550 2026 04.10