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- >11.Quadratic equation. (Auxiliary variable)
- 2x^2≤-5x+3=0
- MYSZEK 2xy
- EXAMPLE
- e
- t101
- p10
- t0
- zr
- t1
- p5
- t0
- v500
- zrm
- k^
- t2
- p3
- t0
- kCm
- c2m
- cxm
- k^m
- c2m
- ;kSm
- spm
- k-m
- c5m
- cxm
- k+m
- c3m
- k=m
- c0m
- ke
- t3
- p6
- t0
- kem
- p10
- oxm
-
- slm2
- k?
- t15
- p12
- t0
- k?m
- p15
- oxm
- ki
- t4
- p2
- t0
- kim
- cD
- t5
- p6
- t0
- cDm
- kn
- t6
- p12
- t0
- knm
- ;kNm
- n(m
- k-m
- c5m
- n)m
- k^m
- c2m
- spm
- k-m
- c4m
- k*m
- c2m
- k*m
- c3m
- ke
- t7
- p6
- t0
- kem
- p10
- oxm
-
- sp
- t8
- p2
- t0
- spm
- kbm5
- c2m
- c4m
- slm3
- ssm
- slm5
- ssm
- c2m
- c5m
- slm2
- ssm
- sem
- ssm
- c1m
- ke
- t9
- p2
- t0
- kem
- p10
- oxm
-
- ki
- t10
- p3
- t0
- kim
- cxm
- k=m
- k/m
- sgm
- c5m
- k-m
- c1m
- sdm
- c4m
- spm
- co
- t11
- p6
- t0
- com
- crm
- slm
- ssm
- shm
- ssm
- kcm
- sem
- kvm
- sgm
- slm
- kbm
- k+m
- sg
- t12
- p3
- t0
- sgm
- ssm
- shm
- ssm
- kxm
- sgm
- sem
- ssm
- shm
- ssm
- kxm
- sdm
- ke
- t9
- p2
- t0
- kem
- p10
- oxm
-
- sh
- t13
- p3
- t0
- shm
- slm
- c1m
- spm
- sgm
- ssm
- sem
- ssm
- kxm
- c2m
- kbm
- c1m
- sdm
- kbm
- c2m
- slm6
- kbm
- c1m
- ;ke
- ;t16
- ;p5
- ;t0
- ;kem
- ;p10
- ;oxm
-
- kV
- t14
- p5
- t0
- kVm
- p10
- oxm
- p1
-
- ;kNm
- ;kSm
- kCm
-
- ze
- t102
- p10
- t0
- zxm
- zem
- e
- q
-
- BLURB
- 1`We are going to solve the equation:
- 1`#@2x^2≤-5x+3=0@.
- 2`#We open the &Equations& window and write the problem.
- 2`#To create an exponent we press &Shift&+&6& or
- 2`#the on-screen button.
- 3`As usual after formulating the problem we press &ENTER&.
- 15`We ask the program for a hint at the equality sign.
- 4`In a new line (&Insert&) ...
- 5`#we introduce the discriminant symbol @™@
- 5`#(press the on-screen button or &Ctrl&+&D& keys).
- 6`#To let the program know that this is just an auxiliary
- 6`#variable we use the substitution symbol "$¨"$
- 6`#(press the on-screen button or &Ctrl&+&=& keys).
- 6`#When we subsequently use a predefined variable again,
- 6`#we use the equality sign "$="$.
- 7`We press &ENTER& to check our solution.
- 8`We calculate @™@.
- 9`We press &ENTER& again.
- 10`Now we write the solutions.
- 11`#If the equation has more than one solution,
- 11`#we write them using the connective OR.
- 12`We can now remove the first two lines.
- 13`We transform the solutions.
- 14`#This is the final result.
- 14`#We press the &Answer& button.
- ;14`#We press "&ENTER&"
- ;14`#&without making any changes& in the expression.
- 16`We press &ENTER& again.
-
- 101`#We show how to use 2xy.
- 101``#"The presentation proceeds automatically."
- 101``#To move yellow panels use the mouse.
- 101`#Press ENTER on the KEYBOARD to continue.
-
- 102`#In a moment the &Examples& window will appear.
- 102`You can watch the same presentation again, or
- 102`#load the next example, or
- 102`#close the window and solve your own problem.
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