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techniques in using calculator
Typology: Cheat Sheet
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This is the MODE used in computing problems involving COMPLEX NUMBERS. To CONFIGURE the SETTINGS on MODE 2: COMPLEX PRESS: [ SHIFT ] – [ 2] OPTIONS (after pressing): [ 1 ] – ARG (ARGUMENT) [ 2] – CONJG (CONJUGATE) [ 3 ] – r ‹ θ [ 4 ] – a + bi
This is the MODE used in computing problems involving STATISTICS and REGRESSION. VARIATION [ 1 ] , LINEAR [ 2 ], QUADRATIC [ 3 ], LOGARITHMIC [ 4 ], EXPONENTIAL [ 5 ], To CONFIGURE the SETTINGS on MODE 3: STAT PRESS: [ SHIFT ] – [ 1] OPTIONS (after pressing): [ 1 ] – TYPE [ 2] – DATA [ 3 ] – SUM [ 4 ] – VAR (Variation) [ 5 ] – DISTR (Distribution) [ 6 ] - MinMax
This is the MODE used in computing problems involving MATRIX ANALYSIS. Mat A [ 1 ], Mat B [ 2 ] & Mat C [ 3 ] To CONFIGURE the SETTINGS on MODE 6: MATRIX PRESS: [ SHIFT ] – [ 4] OPTIONS (after pressing): [ 1 ] – DIM (Dimension) [ 2] – DATA [ 3 ] – MATRIX A [ 4 ] - MATRIX B [ 5 ] – MATRIX C [ 6 ] – MatAns (Matrix Answer) [ 7 ] – Det (Determinant) [ 8 ] – Trn (Transpose)
This is the MODE used in GENERATING A NUMBER TABLE based on ONE OR TWO FUNCTIONS.
To CONFIGURE the SETUP of your CALCULATOR ENTER: [ SHIFT ] – [ MODE ] 1 st OPTIONS ( after pressing) [ 1 ] – MthIO [ 2] - LineIO [ 3 ] – Deg [ 4 ] – Rad [ 5 ] – Gra [ 6 ] – Fix [ 7 ] – Sci [ 8 ] – Norm 2 nd OPTIONS (scroll down) [ 1 ] - ab/c [ 2 ] – d/c [ 3 ] – CMPLX [ 4 ] - STAT [ 5 ] – Disp [ 6 ] - Contrast
The “Rec” and “Pol” Functions PRESS: [ SHIFT ] – [ + ] For “POL” Function PRESS [ SHIFT ] – [ - ] For “REC” Function The “Rec” function converts POLAR COORDINATES (r< θ ) into RECTANGULAR COORDINATES(x,y). The “Pol” function converts RECTANGULAR COORDINATES(x,y). into POLAR COORDINATES (r< θ ).
Example. In the figure shown, Find the x and y component of the force F if F = 4000N and θ = 32. o Solution: Applying the RIGHT ANGLE TECHNIQUE Let: r = 4000N and θ = 32. o Input: [ SHIFT ] – [ - ] – [SHIFT] – [ 4000 ] – [SHIFT] – [ ( ] – [ 32.3 ] – [ ) ] Display: Rec(4000,32.3) Press [ = ] Display: x = 3381.047333 Fx y = 2137.409398 Fy PRESS: [ SHIFT ] – [ + ] For “POL” Function [ SHIFT ] – [ - ] For “REC” Function
Argand Diagram (Complex Plane) Where: r = absolute value or modulus Θ = argument or amplitude a is the real axis and b is the imaginary axis Similarly with Cartesian Coordinate Plane the Complex Plane has the following forms too; r < θ is the POLAR FORM a + bi is the RECTANGULAR FORM NOTE: Θ IS ALWAYS MEASURED FROM THE ORIGIN (COUNTER CLOCKWISE)
Example. In the figure shown, Find the x and y component of the force F if F = 4000N and θ = 32. o Solution: Applying Complex Mode Let: r = 4000N and θ = 32. o Press: [Mode] – [ 2 ] ‘The Calculator now is in CMPLX MODE’ Input: [ 4000 ] – [ SHIFT ] – [ ( - ) ] – [ 32.3 ] Display: 4000 < 32. Press [ = ] Display: 3381.047333 + 2137.409398i a = 3381.047333 Fx b = 2137.409398 Fy
CONCURRENT – COPLANAR FORCE SYSTEM