Calculator Techniques PDF

Title Calculator Techniques
Author Andrea Grajales
Course Material Science and Engineering for ECE
Institution University of the East (Philippines)
Pages 3
File Size 139 KB
File Type PDF
Total Downloads 50
Total Views 168

Summary

Calculator techniques for math...


Description

Calculator Techniques Type of Problem

Expanding

Finding the remainder of an two equations

Arithmetic Progression- Finding the value at a given term

Arithmetic Progression- Finding the nth term with a given value

Arithmetic Progression- Finding the common difference

Arithmetic Progression- Finding the sum. Geometric Progression- Finding the value at a given term

Calculator Technique 1. Input given equation 2. Assign values of X and Y using CALC 3. Input choices 4. Assign values of X and Y 5. The equation with the same answer as the given is the correct choice. 1. Solve the value of X of the divider. Equate the equation to zero. (Ex. 2X+3=0 which means x=-3/2) 2. Input the dividend. 3. Substitute the value of X from the divisor to the dividend using CALC. 1. Press Mode 3,2 2. Assign nth term under X. 3. Assign values at nth under Y. 4. Input (nth)ŷ  To input ŷ press Shift>1,5(reg),5(ŷ) 1. Press Mode 3,2 2. Assign nth term under X. 3. Assign values at nth under Y. 4. Input ( ẋ)value  To input ẋ press Shift>1,5(reg),4(ẋ) 1. Press Mode 3,2 2. Assign nth term under X. 3. Assign values at nth under Y. 4. Input B  To input B press Shift>1,5(reg),2(B) 1. Press Mode 3,2 2. Assign nth term under X. 3. Assign values at nth under Y. 4. Input on calculator: Ʃ(X ŷ, first nth, last nth) 1. Press Mode 3,6 2. Assign nth term under X. 3. Assign values at nth under Y. 4. Input (nth)ŷ 

To input ŷ press

Important Formula

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F(x) -> remainder

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Geometric Progression- Finding the nth term with a given value

1. 2. 3. 4.

Geometric Progression- Finding the common ratio

1. 2. 3. 4.

Geometric Progression- Finding the sum

Radian to Degree

Finding equivalent equation of a trigonometric function

Triangle Circumscribing a circle

Trangle inscribed in a circle

Mean

Standard Deviation σ/s Variance

1. 2. 3. 4.

Shift>1,5(reg),5(ŷ) Press Mode 3,6 Assign nth term under X. Assign values at nth under Y. Input ( ẋ)value  To input ẋ press Shift>1,5(reg),4(ẋ) Press Mode 3,6 Assign nth term under X. Assign values at nth under Y. Input B  To input B press Shift>1,5(reg),2(B) Press Mode 3,6 Assign nth term under X. Assign values at nth under Y. Input on calculator: Ʃ(X ŷ, first nth, last nth)

1. Input the radian value 2. Press Shift>Ans>2(˚) 1. Assign a value of X 2. Substitute the value of X to the given equation. Take note of the answer. 3. Substitute X to the choices. The equation to have the same answer with the given is the correct answer. 1. Let S=X, A=Y 2. Input all the formulas, separate them with a colon 1. Input this: 3. X= (a+b+c)/2: y=√[s(s-a)(s-b) (s-c)]:y/x 2. Let S=X, A=Y 3. Input all the formulas, separate them with a colon 4. Input this: X= (a+b+c)/2: y=√[s(s-a)(s-b) (s-c)]:abc/4y 1. Press Mode 3,1 2. Input data 3. Press SHIFT 1, 4, 2(ẍ) 1. Press Mode 3,1 2. Input data 3. A. Press SHIFT 1, 4, 3 (population) B. Press SHIFT 1, 4, 4 (sample) 1. Press Mode 3,1 2. Input data 3. A. Press SHIFT 1, 4, 3

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Area= rs (arise kasi mukhang araw) r- radius s- side s= (a+b+c)/2 A= √[s(s-a)(s-b)(s-c)] Area= abc/4r r- radius s- side s= (a+b+c)/2 A= √[s(s-a)(s-b)(s-c)] None

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Correlation Coefficient

(population) B. Press SHIFT 1, 4, 4 (sample) 4. Then square (σx)2 / (sx)2 1. Press Mode 3,2 2. Input data 3. Press SHIFT 1, 5, 3 (r)

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