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EVALUATION OF QUADRATIC EXPRESSION
Complete linear/quadratic/logarithm table
Evaluate an epression
Uses the [CALC]
Two methods
METHOD 1
STEPS
1. Type the expression
2. Press [CALC]
3. Press the given value(s) of the unknown (x)
4. Press [=]
NB: press [CALC] anytime you want to find the corresponding ‘y’
value for some ‘x’
STEPS
1. Press [MODE]
2. Press 7 (TABLE). You will see f(x)=
3. The the question. You will get
F(x) = (relation/question)
4. Press [=]
4. Start? Press the starting value of x and press [=]
5. End? Press the end value of x and press [=]
6. Step? (the interval between the x values) press [=]
7. Press [Down] to see the other values in the table.
NB: when done, clear the function
EXAMPLES
Copy and complete the table for the relation y = x2 – x – 6 . For the intervals -3 ≤ x ≥ 4
x -3 -2 -1 0 1 2 3 4
y -6
SOLUTION
1. Press [MODE]
2. Press 7 (TABLE). You will see f(x)=
3. The the question. You will get F(x) = x2 – x – 6
4. Press [=]
4. Start? Press the starting value of x and press [=] i.e. –
3
5. End? Press the end value of x and press [=] i.e. 4
6. Step? (the interval between the x values which is 1.)
press [=] you can skip this
7. Press [Down] to see the other values in the table.
NB: when done, clear the function
Follow the same procedure to solve all examples
Copy and complete the table for the relation y= 3 + 2x – x2. for the interval -2 ≤ x ≥ 4
x -2 -1 0 1 2 2.5 3 3.5 4
y 3
Copy and complete the table for the relation y= 1
2
(x – 3)( x + 1). For the interval -3 ≤ x ≥ 5
x -3 -2 -1 0 1 2 3 4 5
y 1.5
NOTE
The knowledge acquired in evaluation of quadratic expression
can be applied in:
Evaluation of all other expression
Binary operation
Simplification of expressions
Function (i.e. finding the image of a function)
Series and sequences and many more

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Evaluation of quadratic expression

  • 1. EVALUATION OF QUADRATIC EXPRESSION Complete linear/quadratic/logarithm table Evaluate an epression Uses the [CALC] Two methods
  • 3. STEPS 1. Type the expression 2. Press [CALC] 3. Press the given value(s) of the unknown (x) 4. Press [=] NB: press [CALC] anytime you want to find the corresponding ‘y’ value for some ‘x’
  • 4. STEPS 1. Press [MODE] 2. Press 7 (TABLE). You will see f(x)= 3. The the question. You will get F(x) = (relation/question) 4. Press [=]
  • 5. 4. Start? Press the starting value of x and press [=] 5. End? Press the end value of x and press [=] 6. Step? (the interval between the x values) press [=] 7. Press [Down] to see the other values in the table. NB: when done, clear the function
  • 7. Copy and complete the table for the relation y = x2 – x – 6 . For the intervals -3 ≤ x ≥ 4 x -3 -2 -1 0 1 2 3 4 y -6
  • 8. SOLUTION 1. Press [MODE] 2. Press 7 (TABLE). You will see f(x)= 3. The the question. You will get F(x) = x2 – x – 6 4. Press [=]
  • 9. 4. Start? Press the starting value of x and press [=] i.e. – 3 5. End? Press the end value of x and press [=] i.e. 4 6. Step? (the interval between the x values which is 1.) press [=] you can skip this 7. Press [Down] to see the other values in the table. NB: when done, clear the function
  • 10. Follow the same procedure to solve all examples
  • 11. Copy and complete the table for the relation y= 3 + 2x – x2. for the interval -2 ≤ x ≥ 4 x -2 -1 0 1 2 2.5 3 3.5 4 y 3
  • 12. Copy and complete the table for the relation y= 1 2 (x – 3)( x + 1). For the interval -3 ≤ x ≥ 5 x -3 -2 -1 0 1 2 3 4 5 y 1.5
  • 13. NOTE The knowledge acquired in evaluation of quadratic expression can be applied in: Evaluation of all other expression Binary operation Simplification of expressions Function (i.e. finding the image of a function) Series and sequences and many more