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E-1 hp 9g Graphing C alcula tor Contents Chapter 1 : Ge neral Operatio ns ................................... 4 P ow er Suppl y .................................................................... 4 Turning on or off ........................................................................... 4 Batt ery re placemen t ................................ ...
E-2 Display F ormat ................................................................ 13 P arentheses Calculations .................................................. 14 P erc entage Calculations ................................................... 14 Repeat Calculations ......................................................... 14 Answ er Function ... ...
E-3 Probability Distr ibution (1- V ar Data) ................................. 23 Regr ession Calculation ..................................................... 2 4 Chapter 7 : BaseN Calculati ons .................................. 24 Negative E xpressions....................................................... 2 5 Basic Arithmetic Oper ations for Ba ...
E-4 Chapter 1 : General Ope rations Power Supply Turni ng on or of f To tu rn the ca lculato r on, p ress [ ON ]. To turn the cal culator off, press [ 2n d ] [ OFF ]. Battery r eplac ement The calculator is powered by two alka line button batteries (GP76A or LR44). When battery power becomes low, LOW BATTERY appears on the display. Replace the batt ...
E-5 darke r . Display Features Graph display Calculation dis play Entry line Display s an entry of up to 7 6 digits. Entri es with m ore than 11 digits w ill scroll to th e left. When you input the 6 9 th digit of a single entry , t he cur sor changes fr om to to let you know that y ou are appr oaching th e entry limit. If you need to input mo re t ...
E-6 SCIENG SCIentif ic or ENGineerin g display form at FIX Number of decimal places display ed is fi xed HYP Hyperbolic trig function will b e calcula ted The displa yed val ue is an intermediate r esult There ar e digits to the left or r ight of the display There ar e earli er or later r esults that can be display ed. These indicator s blink while ...
E-7 Label color Mea ni ng White Just pr ess the key Y ellow Press [ 2nd ] an d then the key Green In Base -N mode, just press the key Blue Press [ ALPHA ] an d then the ke y Using the 2n d and ALPHA keys To execute a function with a yellow label, press [ 2nd ] and then the corresponding key. When you press [ 2nd ], the 2nd indicator appears t o ind ...
E-8 To delete a character, press [ ] or [ ] to move the cursor to that character and then press [ DEL ]. (Whe n the cursor is on a character, the character is underli ned.) To undo the deleti on, immediately press [ 2nd ] [ ]. To clear all characters, press [ CL / ESC ]. See Example 1. Recalling Previous In puts and Results Press [ ] or [ ] to disp ...
E-9 memories can b e adde d in thi s way , g iving you a maximu m of 59 memories (2 6 + 33). Note: To restore the de fault memor y configuration—26 memories—sp ecify Defm 0. Expa nded memor ies ar e named A [ 1 ] , A [ 2 ] etc and can b e used in the same wa y as sta ndard memory variab les. See E xample 7 . Note: When u sing array variables, b ...
E-10 5. Abbreviated multipli cation format involving variables, π , RA ND, RANDI. 6. ( – ) 7. Abbreviated multiplication format in front of Type B functions, , Alog2, etc. 8. nPr, nCr 9. × , 10. +, – 11. Relational operators: = = , < , >, ≠ , ≤ , ≥ 12. A ND, NAN D (BaseN c alcula tions only ) 13. OR , XOR, XNOR (BaseN calcu lation ...
E-11 tan –1 x x ＜ 1 × 10 100 sinh x, cosh x x ≦ 230 .2585 092 tanh x x ＜ 1 × 10 100 sinh –1 x x ＜ 5 × 10 99 cosh –1 x 1 ≦ x ＜ 5 × 10 99 tanh –1 x x ＜ 1 log x, ln x 1 × 10 –99 ≦ x < 1 × 10 100 10 x –1 × 10 100 ＜ x ＜ 100 e x –1 × 10 100 ＜ x ≦ 230. 25850 92 x 0 ≦ x ＜ 1 × 10 100 x 2 x ＜ 1 × 10 50 ...
E-12 nPr , nCr 0 ≦ r ≦ n, n < 10 100 , n, r a re integers. STA T | x | < 1 × 10 100 ,| y | < 1 × 10 100 1 -V AR : n ≦ 30, 2 -V AR : n ≦ 30 FREQ. = n , 0 ≦ n < 10 100 : n is an int eger in 1-V AR mode σ x, σ y , x, y , a, b, r : n ≠ 0 Sx, Sy :n ≠ 0,1 BaseN DEC : - 2 1 47 4836 48 ≦ x ≦ 214 7 48 3 64 7 BIN : 100000000 ...
E-13 2 . An improp er argu ment was used in a comm and or func tion. 3. A n END sta tement is missing from a program. LENG TH Er An entry exceeds 8 4 digits after impli ed multiplicati on with auto-corre ction . OUT OF SPEC Y ou input a n egativ e C PU or C PL value , wher e σ 3 x – USL = C PU a n d σ 3 LSL – x = C PL NES T Er Subroutine nest ...
E-14 • A dec imal forma t is s elected by pr e ssing [ 2nd ] [ FIX ] and selecting a value from the menu ( F0123456789 ). To set the displayed decimal places to n , enter a value for n directly , or pr ess the c urso r keys until the value is underlined and then press [ ]. (The default setting is floating point notation ( F ) a nd its n value is ...
E-15 When you enter a numeric value or numeric expression and press [ ], the result is stored in the Answer function, which you can then quickly recall. See Example 19. Note: The result is retained e ven if the po wer is turned off . It is also retained if a subsequent calc ulatio n results in an er ror . Chapter 4 : Common Math Calculations Logari ...
E-16 To change the angular unit setting to another setting, press [ DRG ] r epeate dly until t he angula r unit y ou wa nt is indi cated on t he display. The con versi on procedur e follo ws (also see Ex ample 2 5 ): 1. Change the angle units to the units you want to convert to. 2. Enter the value of the unit to convert. 3. Press [ 2nd ] [ DMS ] to ...
E-17 Press [ MAT H ] rep eated ly to is di splay a l ist of mathe matical func tions and their associated arguments. See Exam ple 31. The functions avai lable are: ! Calc ulate the factori al of a specif ied positi ve in teger n , wher e n ≦ 69. RAND Generate a r andom number betw een 0 and 1. RAND I Generate a random integer between two spec ifi ...
E-18 1. Enter the number you want to convert. 2. Press [ 2nd ] [ CONV ] to display the units menu. There are 7 menus, cover ing dista nce, ar ea, te mperat ure, ca pacit y, weight , energ y, and pressure. 3. Press [ ] or [ ] to scroll through the list of units until the appropriate units menu is shown, then press [ ] . 4. Press [ ] or [ ] to conver ...
E-19 1. Position your cursor where you want the constant inserted. 2. Press [ 2nd ] [ CONST ] to displ ay the physics constants menu. 3. Scr oll throu gh the menu u ntil the const ant you want i s under lined. 4. Press [ ]. (See Exampl e 34. ) Multi - s tatement functions Multi-statement functions are formed by connecting a number of individual sta ...
E-20 After setting the range, press [ Graph ] and enter the expression to be graphed. See Example 37. Graph ↔ Text Display and Clearing a Graph Press [ G T ] to switch between graph display and text display and vice versa. T o clear th e graph, please press [ 2nd ] [ CLS ] . Zoom Function The zoom function lets you enlarge or reduce the graph. Pr ...
E-21 This function l ets you move a pointer around a graph by pressing [ ] and [ ]. The x- and y-coordinates of the current pointer location are displayed on the screen. This function is useful for determining the intersection of superimposed graphs (by pressi ng [ 2nd ] [ X Y ]). See Example 40. Note: Due to the limited resolution of the display , ...
E-22 7. Press [ ] [ ] [ ] or [ ] to scroll through the statistical variables until you reach the variable you are interested in (see table below). Variable Meaning n Numbe r of x valu es or x –y pairs e ntered. or Mean of the x values or y val ues. Xmax or Yma x Maximum of the x value s or y valu es. Xmin or Ymin Minimu m of the x va lues or y va ...
E-23 , Cpx or Cp y Potential capability precision of the x values or y values, , Cpkx or Cpky Mi nimum (CPU, CPL) of t he x valu es or y valu es, where CPU is th e upper spec. limit of capab ility prec isio n and CPL is low er spec. limit of capability p rec ision . C pkx = Min (C PUX , C PLX ) = C px (1–C ax ) C pky = Min (C PUY , C PL Y ) = C p ...
E-24 R(t) The c umulative f racti on of the standard n ormal distributi on that lies betw een t and 0. R(t) = 1 – t . Q(t) The cumulati ve f racti on of the standard nor mal distributi on that is greater than t . Q(t) = | 0.5– t |. Regression Calculation There ar e six r egressi on option s on the REG menu: LIN Linear Regr essi on y = a + b x L ...
E-25 You c an enter numbers in ba se 2, ba se 8, b ase 10 or b ase 16 . To set the number base, p ress [ 2nd ] [ dhbo ] , sele ct an optio n from t he menu and press [ ]. An indicator shows the base you selected: d , h , b , or o . (T he default setting is d : decimal base). See Example 49. The allo wable di gits in each base are: Binary base ( b ) ...
E-26 Before Using the Progra m Area Number of Remaining St eps: The program capacity is 400 steps. The number of steps indicates the amou nt of storage space available for progr ams, and i t will decr ease a s progr ams are input. T he nu mber of remaining steps will al so de cre ase wh en ste ps are co nve rte d to m emo ries . See Array Variables ...
E-27 INPUT memory variable ⇒ Makes the program pause for data input. memory variable = _ appears on the display. Enter a value and press [ ]. The value is assigned to the specified variable, and the program resumes execution. To inpu t more t han o ne memo ry var iable, se par ate the m with a semicolon (;). PRINT “ text ” , memory variable ? ...
E-28 ⇒ Each p rogra m needs an END co mmand t o mar k the e nd of t he progr am. This i s displa yed au tomatic ally w hen you cr eate a ne w progr am. Increment and decrement P ost-fixed: Memor y vari able + + or Memor y variabl e – – Pre-fixed: + + Memor y variable o r – – Memor y variable ⇒ A memory variabl e is decreased or increase ...
E-29 ⇒ The SWAP command swaps the co ntents in t wo memory vari ables. Relational Operator s The relational operators that can be used in FO R loops and c onditional branching are: = = (equal to), < (l ess than), > (gr eater than), ≠ (not equ al to), ≤ (less than or equal to), ≥ (greater than or eq ual to) . Creating a New Program 1. ...
E-30 Debugging a Pr ogram A prog ram might gener ate an error messag e or u nexpec ted re sults w hen it is executed. This indicates that there is an error in the program that needs to be corrected. • Error messages appear for approxim ately 5 seconds, an d then the cursor blinks at th e location of the error. • To correct an error, sel ect EDI ...
E-31 3. To erase a ll the p rograms , select ALL . 4. A message appears asking you to confirm that you want to delete the progr am(s). Press [ ] to move the cursor to Y and then press [ ]. 5. To exit DEL mod e, sele ct EXIT from the p rogra m menu. Program Examples See Examples 54 to 63. Example 1 Change 12 3 × 45 to 12 3 × 475 12 3 [ × ] 45 ...
E-32 [ ] [ ] [ ] Example 3 Enter 14 0 × 2 . 3 and then cor rect it to 14 10 × 2. 3 14 [ ] 0 [ × ] 2 .3 [ ] (after 5 Seco nds ) [ ] 1 [ ] Example 4 [ ( 3 × 5 ) + ( 56 7 ) – ( 7 4 – 8 × 7 ) ] = 5 3 [ × ] 5 [ M+ ] ...
E-33 56 [ ] 7 [ M+ ] [ MRC ] [ ] 7 4 [ – ] 8 [ × ] 7 [ 2nd ] [ M– ] [ MRC ] [ ] [ MRC ] [ MR C ] [ CL / ESC ] Example 5 (1) Assign 30 into variable A [ 2nd ] [ CL -V AR ] 30 [ SA VE ] [ A ] [ ] 0 (2) Mu ltiply variable A by 5 and assign the result to variable B 5 [ × ] [ 2nd ] [ RCL ] [ ] [ ] ...
E-34 [ S A VE ] [ B ] [ ] 1 (3 ) Add 3 to variable B [ ALPHA ] [ B ] [ + ] 3 [ ] 2 (4) Cle ar all variables [ 2nd ] [ CL -V AR ] [ 2nd ] [ RCL ] Example 6 (1) Set P ROG 1 = cos (3A) + sin (5B), where A = 0, B = 0 [ cos ] 3 [ ALPHA ] [ A ] [ ] [ + ] [ sin ] 5 [ ALPHA ] [ B ] [ ] [ S A VE ] [ PROG ] 1 [ ] 3 (2) Set A = 20,B = 18, get P ROG 1 = co ...
E-35 [ PR OG ] 1 [ ] [ ] [ CL / ESC ] 20 [ ] [ CL / ESC ] 18 [ ] Example 7 (1) Exp and the number of memories from 26 to 28 [ MA TH ] [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] 2 [ ] 4 (2) As sign 66 to variable A [ 27 ] 66 [ S A VE ] [ A ] [ ALPHA ] [ [ ] ] 27 [ ] ...
E-36 5 (3 ) Recall variable A [ 2 7 ] [ ALPHA ] [ A ] [ ALP HA ] [ [ ] ] 27 [ ] 6 (4) Retu rn memory variables to the default configuration [ MA TH ] [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] 0 [ ] Example 8 7 + 10 × 8 2 = 4 7 7 [ + ] 10 [ × ] 8 [ ] 2 [ ] Example 9 – 3. 5 + 8 4 = –1.5 [ ( – ) ] 3 .5 [ + ] 8 [ ] 4 [ ] Example 10 12 3 ...
E-37 12 3 6 9 [ × ] 7 53 2 [ × ] 7 4 103 [ ] Example 11 6 7 = 0.85 7142 85 7 6 [ ] 7 [ ] [ 2nd ] [ FIX ] [ ] [ ] [ ] [ ] [ 2nd ] [ FIX ] 4 [ 2nd ] [ FIX ] [ • ] Example 12 1 6000 = 0.0001 66 6 ... 1 [ ] 6000 [ ] ...
E-38 [ 2nd ] [ S CI / ENG ] [ ] [ ] [ 2nd ] [ S CI / ENG ] [ ] [ ] [ 2nd ] [ S CI / ENG ] [ ] [ ] Example 13 0.0015 = 1. 5 × 10 – 3 1.5 [ EXP ] [ (–) ] 3 [ ] Example 14 20 G byte + 0.15 K b yte = 2 .00000001 5 × 10 10 byte ...
E-39 20 [ 2nd ] [ ENG S YM ] [ ] [ ] [ ] [ + ] 0.15 [ 2nd ] [ ENG S YM ] [ ] [ ] Example 15 ( 5 – 2 × 1.5 ) × 3 = 6 [ ( ) ] 5 [ – ] 2 [ × ] 1.5 [ ] [ × ] 3 [ ] Example 16 2 × { 7 + 6 × ( 5 + 4 ) } = 122 2 [ × ] [ ( ) ] 7 [ + ] 6 [ × ] [ ( ) ] 5 [ + ] 4 [ ] Example 17 120 × 30 % = 36 120 [ × ] 30 [ 2nd ] [ % ] [ ] 7 88 5 5% ...
E-40 88 [ ] 5 5 [ 2nd ] [ % ] [ ] Example 18 3 × 3 × 3 × 3 = 81 3 [ × ] 3 [ ] [ × ] 3 [ ] [ ] 8 Calcu lat e 6 after calc ulating 3 × 4 = 12 3 [ × ] 4 [ ] [ ] 6 [ ] Example 19 12 3 + 4 56 = 5 7 9 789 – 579 = 210 12 3 [ + ] 4 56 [ ] ...
E-41 7 8 9 [ – ] [ 2nd ] [ ANS ] [ ] Example 20 ln7 + log100 = 3 .9 45 910149 [ ln ] 7 [ ] [ + ] [ log ] 100 [ ] 9 10 2 = 100 [ 2nd ] [ 10 x ] 2 [ ] 10 e –5 = 0.006 73 7 9 4 7 [ 2n d ] [ e x ] [ ( – ) ] 5 [ ] Example 21 7 [ A b / c ] 2 [ A b / c ] 3 [ + ] 14 [ A b / c ] 5 [ A b / c ] 7 [ ] Example 22 ...
E-42 4 [ A b / c ] 2 [ A b / c ] 4 [ ] [ 2nd ] [ A b / c d / e ] [ ] [ 2nd ] [A b / c d / e ] [ ] Example 23 4 [ A b / c ] 1 [ A b / c ] 2 [ 2nd ] [ F D ] [ ] Example 24 8 [ A b / c ] 4 [ A b / c ] 5 [ + ] 3.75 [ ] Example 25 2 rad. = 360 deg. [ DRG ] ...
E-43 [ ] 2 [ 2nd ] [ ] [ 2nd ] [ DMS ] [ ] [ ] [ ] [ ] [ ] Example 26 1.5 = 1 O 30 I 0 II ( DMS ) 1.5 [ 2n d ] [ DMS ] [ ] [ ] [ ] Example 27 2 0 45 I 10.5 I I = 2. 7 5 2916 66 7 2 [ 2nd ] [ DMS ] [ ] 45 [ 2n d ] [ DMS ] [ ] [ ] 10.5 [ 2n d ] [ DMS ] [ ] [ ] ...
E-44 [ ] [ ] Example 28 sin30 Deg . = 0.5 [ DRG ] [ ] [ sin ] 30 [ ] 11 si n30 R ad. = – 0.9 880 316 24 [ DRG ] [ ] [ ] [ sin ] 30 [ ] 12 sin –1 0. 5 = 33.33333333 G ra d. [ DRG ] [ ] [ ] [ 2nd ] [ sin –1 ] 0.5 [ ] Example 29 cosh1. 5+2 = 4.3 5 2 409 615 ...
E-45 [ 2nd ] [ HYP ] [ cos ] 1. 5 [ ] [ + ] 2 [ ] 13 sinh –1 7 = 2. 644120 7 61 [ 2nd ] [ HYP ] [ 2nd ] [ sin –1 ] 7 [ ] Example 30 If x = 5 and y = 30, w hat a re r and ? Ans : r = 30.41381 2 6 5, = 80.5 37 6 777 9 o [ 2nd ] [ R P ] [ ] 5 [ ALPHA ] [ ] 30 [ ] [ 2nd ] [ R P ] [ ] [ ] 5 [ ALPHA ] [ ] 30 [ ] 14 If r = 2 5 and = 5 6 o wh at a ...
E-46 [ 2nd ] [ R P ] [ ] [ ] 25 [ ALP HA ] [ ] 56 [ ] [ 2nd ] [ R P ] [ ] [ ] [ ] 25 [ ALP HA ] [ ] 56 [ ] Example 31 5 ! = 120 5 [ MA TH ] [ ] [ ] 15 Generate a random nu mber b etween 0 and 1 [ MA TH ] [ ] [ ] [ ] ...
E-47 16 Gen erate a random integer between 7 and 9 [ MA TH ] [ ] [ ] 7 [ ALPHA ] [ ] 9 [ ] 17 RND ( sin 45 Deg. ) = 0.71 ( F IX = 2 ) [ MA TH ] [ ] [ ] [ ] [ sin ] 4 5 [ 2nd ] [ FIX ] [ ] [ ] [ ] [ ] [ ] 18 MAX ( sin 30 Deg. , sin 90 Deg . ) = MAX ( 0.5, 1 ) = 1 [ MA TH ] [ MA TH ] [ ] [ sin ] 30 [ ] [ ALPHA ] [ ] [ sin ] 90 [ ] 19 MIN ( sin 30 Deg ...
E-48 [ MA TH ] [ MA TH ] [ ] [ ] [ sin ] 30 [ ] [ ALPHA ] [ ] [ sin ] 90 [ ] 20 S UM (13, 15, 2 3 ) = 51 [ MA TH ] [ MA TH ] [ ] [ ] 13 [ ALPHA ] [ ] 15 [ ALPHA ] [ ] 2 3 [ ] 21 A VG (13, 15, 2 3 ) = 17 [ MA TH ] [ MA TH ] [ ] [ ] [ ] 13 [ ALPHA ] [ ] 15 [ ALPHA ] [ ] 2 3 [ ] 22 Fra c ( 1 0 8 ) = F rac ( 1.2 5 ) = 0.2 5 [ MA TH ] [ MA TH ] [ MA TH ...
E-49 [ ] 10 [ ] 8 [ ] 23 INT (10 8 ) = INT ( 1.2 5 ) = 1 [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] 10 [ ] 8 [ ] 24 S GN ( log 0. 01 ) = SGN ( – 2 ) = – 1 [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] [ log ] 0. 01 [ ] 25 AB S ( log 0. 01) = ABS ( – 2 ) = 2 [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] [ ] [ log ] 0. 01 [ ] ...
E-50 26 7 ! [ ( 7 – 4 ) ! ] = 84 0 7 [ MA TH ] [ MA TH ] [ MA TH ] [ MA TH ] [ ] 4 [ ] 27 7 ! [ ( 7 – 4 ) ! × 4 ] = 35 7 [ MA TH ] [ MA TH ] [ MA TH ] [ MA TH ] [ ] [ ] 4 [ ] Example 32 1.2 5 [ 2nd ] [ X –1 ] [ ] 28 2 [ X 2 ] [ + ] [ ] 4 [ + ] 21 [ ] [ + ] [ 2nd ] [ ] 2 7 [ ] 29 ...
E-51 4 [ 2nd ] [ ] 81 [ ] 30 7 4 = 2 401 7 [ 2nd ] [ ^ ] 4 [ ] Example 33 1 yd 2 = 9 ft 2 = 0.0000008 36 km 2 1 [ 2nd ] [ CONV ] [ 2nd ] [ CONV ] [ ] [ ] [ ] [ ] [ ] Example 3 4 3 × G = 2 . 00177 95 5 × 10 –10 ...
E-52 3 [ × ] [ 2nd ] [ CON S T ] [ ] [ ] [ ] [ ] Example 35 Apply the m ulti-statement functi on to the follo wing two statements: ( E=15 ) 15 [ S A VE ] [ E ] [ ] [ ALPHA ] [ E ] [ × ] 13 [ ALPHA ] [ ]180 [ ] [ ALPHA ] [ E ] [ ] [ ] [ ] Example 36 Graph Y = e X ...
E-53 [ Graph ] [ 2nd ] [ e x ] [ ] Example 37 (1) R ange : X min = – 180, X max = 180, X sc l = 90, Y min = – 1.2 5, Y max = 1.2 5, Y scl = 0. 5, Graph Y = sin (2 x) [ Range ] [ ( – ) ] 180 [ ] 180 [ ] 90 [ ] [ (–) ] 1.2 5 [ ] 1.25 [ ] 0.5 [ ] [ 2nd ] [ Factor ] 2 [ ] 2 [ ] [ Graph ] [ sin ] 2 [ ALPHA ] [ X ] [ ] ...
E-54 [ G T ] [ G T ] 31 ( 2) Z oom in and zoom out on Y = sin (2x) [ 2nd ] [ Z oom x f ] [ 2nd ] [ Z oom x f ] [ 2nd ] [ Z oom Or g ] [ 2nd ] [ Z oom x 1 / f ] [ 2nd ] [ Z oom x 1 / f ] Example 38 Superim pose the graph of Y = – X + 2 ov er the graph of Y = X 3 + 3 X 2 – 6 X – 8 ...
E-55 [ Rang e ] [ (–) ] 8 [ ] 8 [ ] 2 [ ] [ (–) ] 15 [ ] 15 [ ] 5 [ ] [ Graph ] [ ALP HA ] [ X ] [ 2nd ] [ x 3 ] [ + ] 3 [ ALPHA ] [ X ] [ x 2 ] [ – ] 6 [ ALPHA ] [ X ] [ – ] 8 [ ] [ Graph ] [ (– ) ] [ ALPHA ] [ X ] [ + ] 2 [ ] Example 39 Superimpose th e graph of Y = cos (X) o ver the graph of Y = sin ( x ) [ Graph ] [ sin ] [ ] [ Gr ...
E-56 [ Graph ] [ cos ] [ ] [ T race ] [ ] [ ] [ ] [ 2nd ] [ X Y ] Example 41 Draw and scroll the gra ph for Y = c os ( x ) [ Graph ] [ cos ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] Example 42 P lace poin ts at ( 5 , 5 ) , ( 5 , 10 ), ( 15 , 15 ) and ( 18, 15 ), and then use the Line functi on to connect the poin ts. ...
E-57 [ Rang e ] 0 [ ] 35 [ ] 5 [ ] 0 [ ] 23 [ ] 5 [ ] [ 2nd ] [ PL OT ] 5 [ ALPHA ] [ ] 5 [ ] [ 2nd ] [ X Y ] [ 2nd ] [ X Y ] [ 2nd ] [ PL OT ] 5 [ ALP HA ] [ ] 10 [ ] [ 2nd ] [ LINE ] [ ] [ 2nd ] [ PL OT ] 15 [ ALP HA ] [ ] 15 [ ] [ 2nd ] [ LINE ] [ ] [ 2nd ] [ PL OT ] 18 [ ALP HA ] [ ] 15 [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ 2nd ] [ LINE ] [ ] ...
E-58 Example 43 Enter the data: X LSL = 2, X USL = 13, X 1 = 3, F RE Q 1 = 2 , X 2 = 5 , FRE Q 2 = 9 , X 3 = 12 , FREQ 3 = 7 , th en fi nd = 7 .5 , Sx = 3.7 4558563 7 , Cax = 0 , and Cp x = 0.5 03 65 5401 [ MODE ] 1 [ ] [ D A TA ] [ ] [ ] 2 [ ] 13 [ ] [ D A TA ] [ ] 3 [ ] 2 [ ] 5 [ ] 9 [ ] 12 [ ] 7 ...
E-59 [ 2nd ] [ S T A T V AR ] [ ] [ ] [ Graph ] [ ] [ ] [ 2nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] [ ] [ Graph ] [ ] ...
E-60 [ 2nd ] [ S T A T V AR ] [ Graph ] [ ] [ ] [ ] Example 44 Enter the data : X LSL = 2 , X USL = 8, Y LSL = 3, Y USL = 9 , X 1 = 3, Y 1 = 4, X 2 = 5 , Y 2 = 7 , X 3 = 7 , Y 3 = 6, th en f ind = 5, Sx = 2 , Cax = 0, Ca y = 0.111111111 [ MODE ] 1 [ ] [ ] [ D A TA ] [ ] [ ] 2 [ ] 8 [ ] 3 [ ] 9 [ ] [ D A TA ] [ ] 3 [ ] 4 [ ] 5 [ ] 7 [ ] 7 [ ] 6 ...
E-61 [ 2nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ Graph ] Example 45 In the data in Example 44, change Y 1 = 4 t o Y 1 = 9 an d X 2 = 5 t o X 2 = 8, then f ind Sx = 2 .64 5 7 51311 [ D A TA ] [ ] [ ] 9 [ ] 8 ...
E-62 [ 2nd ] [ S T A T V AR ] [ ] [ ] Example 4 6 Enter the data : a x = 2 , X 1 = 3, FREQ 1 = 2 , X 2 = 5 , FREQ 2 = 9 , X 3 = 12 , FRE Q 3 = 7 , then f ind t = –1.510 9 66 203, P( t ) = 0. 065 4, Q( t ) = 0 .4346, R ( t ) =0. 9 346 [ MODE ] 1 [ ] [ D A TA ] [ ] [ ] [ ] 2 [ ] [ D A TA ] [ ] 3 [ ] 2 [ ] 5 [ ] 9 [ ] 12 [ ] 7 [ 2nd ] [ S T A T ...
E-63 [ ] [ ] Example 4 7 Gi ven the foll owin g data, use linear regr essi on to estimate x ’ =? for y =5 7 3 and y ’= ? f or x = 19 X 15 17 21 28 Y 45 1 475 52 5 678 [ MODE ] 1 [ ] [ ] [ ] [ D A TA ] [ ] 15 [ ] 4 51 [ ] 17 [ ] 4 7 5 [ ] 21 [ ] 525 [ ] 28 [ ] 6 7 8 ...
E-64 [ 2 nd ] [ S T A T V AR ] [ Graph ] [ 2nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] 5 7 3 [ ] [ 2nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] [ ] 19 [ ] Example 48 Gi ven the foll owi ng data, use quadr atic reg ress ion to estimate y ’ = ? for x = 58 an d x ’ =? for y =14 3 X 57 61 67 Y 101 117 15 5 [ MODE ] 1 [ ] ...
E-65 [ ] [ ] [ ] [ ] [ DA TA ] [ ] 57 [ ] 101 [ ] 61 [ ] 117 [ ] 6 7 [ ]155 [ 2nd ] [ S T A T V AR ] [ Graph ] [ 2 nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] 143 [ ] [ ] [ 2nd ] [ S T A T V AR ] [ ] [ ] [ ] [ ] ...
E-66 [ ] 58 [ ] Example 49 31 10 = 1F 16 = 11111 2 = 3 7 8 [ MODE ] 2 31 [ ] [ dhbo ] [ ] [ ] [ ] Example 50 4 777 10 = 1001010101001 2 ...
E-67 [ MODE ] 2 [ dhbo ] [ ] [ ] [ ] [ dhbo ] [ ] [ ] [ ] 4 777 [ ] [ ] [ ] [ ] Example 51 What is the negativ e of 3A 16 ? Ans : FFFFFFC6 [ MODE ] 2 [ dhbo ] [ ] [ ] [ NEG ] 3 [ / A ] [ ] Example 5 2 12 34 10 + 1EF 16 24 8 = 23 5 2 8 = 125 8 10 ...
E-68 [ MODE ] 2 [ dhbo ] [ ] [ ] [ dhbo ] [ ] [ ] [ ] 123 4 [ + ] [ dhbo ] [ ] [ ] [ ] [ ] 1[ IE ] [ IF ] [ ] [ dhbo ] [ ] [ ] [ ] 2 4 [ ] [ dhbo ] [ ] [ ] [ ] Example 53 ...
E-69 1010 2 AND ( A 16 OR 7 16 ) = 1010 2 = 10 10 [ MODE ] 2 [ dhbo ] [ ] [ ] [ ] [ dhbo ] [ ] [ ] [ ] [ ] [ ] 1010 [ AND ] [ ( ) ] [ dhbo ] [ ] [ ] [ ] [ ] [ / A ] [ OR ] [ dhbo ] [ ] [ ] [ ] [ ] 7 [ ] [ dhbo ] [ ] [ ] Example 5 4 Create a prog ram to perf orm arith metic calculati on with com plex numbers Z 1 = A + B i, Z 2 = C + D i • ...
E-70 • Quo tient : Z 1 Z 2 = E + F i = RUN When the message “1 : + ” , “ 2 : – ” , “ 3 : × ” , “ 4 : / ” appears on the display , you can input a value f or “ O ” that corresponds to the t ype of ope ration you want to pe rformed, as follows: 1 for Z 1 + Z 2 2 for Z 1 – Z 2 3 for Z 1 × Z 2 4 for Z 1 Z 2 (1) ...
E-71 [ ] ( 5 Second s ) [ ] 1 [ ] 17 [ ] 5 [ ] [ ( – ) ] 3 [ ] 14 [ ] (2) [ ] ( 5 Second s ) [ ] 2 ...
E-72 [ ] 10 [ ] 13 [ ] 6 [ ] 17 [ ] (3) [ ] ( 5 Second s ) [ ] 3 [ ] 2 [ ] [ ( – ) ] 5 [ ] 11 [ ] 17 [ ] (4) ...
E-73 [ ] ( 5 Second s ) [ ] 4 [ ] 6 [ ] 5 [ ] [ ( – ) ] 3 [ ] 4 [ ] Example 55 Create a program to determ ine solutions to t he quadrat ic equat ion A X 2 + B X + C = 0, D = B 2 – 4AC 1) D > 0 , , 2) D = 0 3) D < 0 , , ...
E-74 RUN (1) 2 X 2 – 7 X + 5 = 0 X 1 = 2 .5 , X 2 = 1 [ ] 2 [ ] [ ( – ) ] ] 7 [ ] 5 [ ] (2) 25 X 2 – 7 0 X + 49 = 0 X = 1.4 [ ] 25 [ ] [ ( – ) ] 70 [ ] 49 ...
E-75 [ ] (3) X 2 + 2 X + 5 = 0 X 1 = – 1 + 2 i , X 2 = – 1 – 2 i [ ] 1 [ ] 2 [ ] 5 [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ] [ ][ ] Example 56 Create a pr ogram to gener ate a common differ ence sequence ( A : F irst item, D : c ommon dif ference, N : numb er ) Sum : S ( N ) = A+(A+D)+( A+2D)+( A+3D)+... = Nth item : A ( ...
E-76 RUN When the messa ge “ 1: A(N ), 2 :S (N) ” a ppears o n the di splay , you can input a “ P ” value to spec ify the type of operati on to be perform ed: 1 f o r A ( N ) 2 f o r S ( N ) 32 ( 1) A = 3 , D = 2 , N = 4 A(N) = A (4) = 9 [ ] ( 5 Second s ) 1 [ ] 3 [ ] 2 [ ] 4 [ ] ...
E-77 (2) A = 3 , D = 2, N = 12 S (N) = S (12) = 168 [ ] ( 5 Second s ) 2 [ ] 3 [ ] 2 [ ] 12 [ ] Example 5 7 Create a progr am to generate a common rati o sequence ( A : Fir st item, R : com mon ratio, N : numbe r ) Sum : S ( N ) = A + AR + AR 2 + AR 3 .... 1) R 1 2) R = 1 A ( N ) = AR ( N – 1 ) Nth item : A ( N ) = A ( N – 1 ) ...
E-78 RUN When the messa ge “ 1: A(N ), 2 :S (N) ” a ppears o n the di splay , you can input a “ P ” value to spec ify the type of operati on to be perform ed: 1 f o r A ( N ) 2 f o r S ( N ) (1) A = 5 , R = 4, N = 7 A (N) = A (7) = 204 80 [ ] ( 5 Second s ) 1 [ ] 5 [ ] 4 [ ] 7 ...
E-79 [ ] (2) A = 5 , R = 4, N = 9 S (N) = S (9) = 43 69 05 [ ] ( 5 Second s ) 2 [ ] 5 [ ] 4 [ ] 9 [ ] (3) A = 7 ,R = 1, N = 14 S (N) = S (14) = 98 [ ] ( 5 Second s ) 2 [ ] 7 [ ] 1 [ ] 14 ...
E-80 [ ] Example 5 8 Create a progr am to determine the solut ions for linear equations of t he form: RUN [ ] ...
E-81 4 [ ] [ ( – ) ] 1 [ ] 30 [ ] 5 [ ] 9 [ ] 17 [ ] Example 5 9 Create three s ubro utines to stor e the follo wing f ormulas and th en use the GOSU B-PR OG command to write a mainroutine to e xecute the subroutines. Subrouti ne 1 : CHA RGE = N × 3 Subroutine 2 : P OWER = I A Subro utine 3 : V OL TA GE = I ( B × Q × A ) ...
E-82 RUN N = 1.5, I = 486 , A = 2 CHARGE = 4. 5, P OWER = 2 43, V OL TA GE = 2 [ ] 1.5 [ ] ( 5 Second s ) ...
E-83 486 [ ] 2 [ ] ( 5 Second s ) Example 60 Create a pr ogram that graphs Y = – and Y = 2 X with the following range settings : X min = –3.4, X ma x = 3.4, X scl = 1, Y min = –3, Y max = 3, Y scl = 1 RUN [ ] ...
E-84 [ G T ] Example 61 Use a FOR loop to calculate 1 + 6 = ? , 1 + 5 = ? 1 + 4 = ?, 2 + 6 = ?, 2 + 5 = ? 2 + 4 = ? RUN [ ] ...
E-85 Example 6 2 Set the progr am type to “BaseN” and ev aluate ANS = 1010 2 AND ( Y OR 7 16 ) (1) If Y = /A 16 , Ans = 10 10 [ ] [ dhbo ] [ ] [ ] [ ] [ ] / A [ ] (2) If Y =11011 8 , Ans = 1010 2 EDIT ...
E-86 [ ] [ ] [ dhbo ] [ ] [ ] [ ] RUN [ ] [ dhbo ] [ ] [ ] [ ] 11011 [ ] Example 63 Create a prog ram to e valuate th e follow ing, and insert a displa y result command ( ) to check t he content o f a me mory variable B = log ( A + 90 ), C = 13 × A, D = 51 ( A × B ) ...
E-87 RUN A = 10 C = 130 , D = 2 .5 5 [ ] 10 [ ] [ 2nd ] [ RCL ] [ ] [ ] [ CL / ESC ] [ ] ...
HP 9Gのメーカーから受け取ることができるドキュメントは、いくつかのグループに分けられます。その一部は次の通りです:
- #BRANDの図面#
- 9Gの取扱説明書
- HPの製品カード
- パンフレット
- またはHP 9Gの消費電力シール
それらは全部重要ですが、デバイス使用の観点から最も重要な情報は、HP 9Gの取扱説明書に含まれています。
取扱説明書と呼ばれる文書のグループは、HP 9Gの取り付け説明書、サービスマニュアル、簡易説明書、またはHP 9Gのユーザーマニュアル等、より具体的なカテゴリーに分類されます。ご必要に応じてドキュメントを検索しましょう。私たちのウェブサイトでは、HP 9Gの製品を使用するにあたって最も人気のある説明書を閲覧できます。
HP 9Gデバイスの取扱説明書はどのようなものですか？
取扱説明書は、ユーザーマニュアル又は単に「マニュアル」とも呼ばれ、ユーザーがHP 9Gを使用するのを助ける技術的文書のことです。説明書は通常、全てのHP 9Gユーザーが容易に理解できる文章にて書かれており、その作成者はその分野の専門家です。
HPの取扱説明書には、基本的な要素が記載されているはずです。その一部は、カバー/タイトルページ、著作権ページ等、比較的重要度の低いものです。ですが、その他の部分には、ユーザーにとって重要な情報が記載されているはずです。
1. HP 9Gの説明書の概要と使用方法。説明書にはまず、その閲覧方法に関する手引きが書かれているはずです。そこにははHP 9Gの目次に関する情報やよくある質問、最も一般的な問題に関する情報を見つけられるはずです。つまり、それらはユーザーが取扱説明書に最も期待する情報なのです。
2. 目次。HP 9Gに関してこのドキュメントで見つけることができる全てのヒントの目次
3. HP 9Gデバイスの基本機能を使うにあたってのヒント。 HP 9Gのユーザーが使い始めるのを助けてくれるはずです。
4. トラブルシューティング。HP 9Gに関する最も重要な問題を診断し、解決するために役立つ体系化された手続き
5. FAQ。よくある質問
6. 連絡先。一人では問題を解決できない場合に、その国におけるHP 9Gのメーカー/サービスへの連絡先に関する情報。
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