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Using A Calculator

플레이하며 배우기

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선생님을 위해: Using A Calculator(Maths [CIE], Core)을(를) 위한 바로 쓸 수 있는 수업 슬라이드, 복습 노트, 다이어그램 — 수업에 사용하거나, 학생들이 실시간 게임으로 즐기는 인터랙티브 클래스 활동으로 진행하세요.

수업 노트

Calculator Basics & Settings

  • Check your calculator is in MATH mode (display shows 'MATH').
  • Set angle unit to degrees – look for a 'D' symbol on screen.
  • Use SETUP or MODE button to change settings; reset before exam.
  • Switch between exact (fraction) and approximate (decimal) answers using S⇔D button.
  • Know your specific model (e.g., Casio fx-83GT) – functions may be accessed differently.

The Casio fx-83GTX Classwiz

The Casio fx-83GTX Classwiz

Essential Shortcut Buttons

  • Use fraction button (a b/c) for fractions; square (x²), cube (x³), power (^) for exponents.
  • Square root (√) and cube root (∛) via SHIFT + √ or dedicated button.
  • SHIFT key gives access to inverse functions (e.g., sin⁻¹, cos⁻¹, tan⁻¹) and nth roots.
  • π is often near the standard form button; may require SHIFT.
  • ×10ˣ button enters standard form; modern calculators display as '×10ⁿ'.

Calculator shortcut buttons

Calculator shortcut buttons

Using Brackets Correctly

  • Always use brackets around negative numberse.g., (-3)² gives 9, but -3² gives -9.
  • Use the (-) button for negative values, not the minus button.
  • Brackets ensure correct order of operations – e.g., (68+18)÷(9-5) vs 68+18÷9-5.
  • Close all brackets after functions like sin(45°) – type sin(45) then close bracket.

Trigonometry Functions

  • Use sin, cos, tan for finding sides; ensure calculator is in degrees mode.
  • For angles, use sin⁻¹, cos⁻¹, tan⁻¹ via SHIFT + sin/cos/tan.
  • After typing a trig function, an open bracket appears – remember to close it.
  • Example: sin(30) = 0.5; sin⁻¹(0.5) = 30°.

Standard Form & π

  • Enter standard form using ×10ˣ button – e.g., 1.2×10⁻³ is 1.2 ×10ˣ (-)3.
  • Modern calculators display standard form as '1.2×10⁻³'; older models may show '1.2E-3'.
  • π is a constant; use it in calculations like area of a circle (πr²).
  • Combine with brackets for complex expressions: (π × 5²) gives 78.5398...

The Ans (Answer) Function

  • Ans recalls the last calculated result – useful for multi-step calculations.
  • Avoid rounding intermediate answers by using Ans in the next step.
  • Example: compute 4.69² = 21.9961, then √(Ans) = 4.689... (but better to do in one go).
  • Press Ans button (often above '=') to insert the previous answer.

Table Function for Graphs

  • Use TABLE mode to generate values for functions like y = x³6x + 1.
  • Enter the function, set start/end/step, and calculator outputs a table.
  • Helps reduce errors in 'complete the table' questions.
  • Example: for y = x³6x + 1, table gives x=-3y=-8, x=-2y=5, etc.

Time Calculations

  • Use ° ' '' button to enter time in hours/minutes/seconds – e.g., 3°45'0'' for 3h45m.
  • Convert between decimal time and hh:mm:ss using the same button.
  • Example: 2.7 hours = 2°42'0'' (since 0.7×60=42 minutes).
  • Useful for speed, distance, time problems.

Worked Example Tips

  • Do one calculation at a time and write down intermediate results with '...' to show no rounding.
  • Use fraction button for numerator/denominator – e.g., (4.69²)/(0.343+sin45°).
  • For standard form substitution, use brackets: (1.2×10⁻³)² × (7.83×10⁵).
  • Always write down more digits than needed; round only the final answer.

슬라이드

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연습 문제

무료 미리 보기 — 39개 중 8개 문제. 가입하면 전부 볼 수 있어요.
  1. 1.Find the value of \√{3481}.

    Easy
    • A59
    • B61
    • C49
    • D69
  2. 2.Find the value of 3\√{2744}.

    Easy
    • A14
    • B16
    • C12
    • D18
  3. 3.Find the value of \√{70}.

    Easy
    • A8.3666...
    • B7.0711...
    • C8.6023...
    • D8.4261...
  4. 4.Find the value of 5-2.

    Easy
    • A0.04
    • B0.2
    • C0.4
    • D0.008
  5. 5.Find the value of \√{196}.

    Easy
    • A14
    • B16
    • C12
    • D18
  6. 6.Calculate 153.

    Easy
    • A3375
    • B225
    • C45
    • D3376
  7. 7.Edelgard tries to calculate \frac{68+18}{9-5}. She types into her calculator 68+18 \div 9-5. Explain why this does not give Edelgard the correct answer.

    Medium
    • AThe calculator performs division before addition and subtraction, so it computes 68 + (18 \div 9) - 5.
    • BThe calculator performs addition before division, so it computes (68+18) \div 9 - 5.
    • CThe calculator performs subtraction before division, so it computes 68 + 18 \div (9-5).
    • DThe calculator performs operations from left to right without order of operations.
  8. 8.Work out the correct answer to \frac{68+18}{9-5}.

    Easy
    • A21.5
    • B65
    • C17.2
    • D86

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