
QUADRATIC FUNCTION ( TRANSFORMATION)
QuizΒ by gemma bandoquillo
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- Q1
1. Which is the standard form of π(π₯)= π₯Β²+ 6π₯+ 8?
π(π₯) = (π₯ β 3) Β² β1
π(π₯) = (π₯+ 3)Β² β 1
π(π₯) = (π₯+ 3)Β² + 1
π(π₯) = (π₯ β 3) Β² +1
30sM9AL-Ih-1 - Q2
Β 2. What is the value of h and k in item number 1?
h =-3, k = 1
h =3, k = 1 Β Β Β Β Β Β Β Β
h =3, k = -1 Β Β Β Β Β Β Β
C. h = -3, k = -1
30sM9AL-Ih-1 - Q3
3. In changing π(π₯) = π₯Β²+ 10π₯+ 1 to standard form, what is the value of ___in
Β π(π₯)= (π₯Β²+ 10π₯+ ___) + 1 β 25?
-25
10
25
-10
30sM9AL-Ih-1 - Q4
Β 4. What is π(π₯)= βπ₯Β²+ 2π₯β 5 in standard form?
π(π₯) = β(π₯+ 1) Β²+ 4
π(π₯) =β(π₯ +1) Β² β 4
π(π₯) = β(π₯ β 1) Β² +4
π(π₯) = β(π₯ β 1) Β² β4
30sM9AL-Ih-1 - Q5
5. Which is equivalent to π(π₯) =β2π₯Β²β 4π₯β 2?
π(π₯) = β2(π₯+ 1) Β²
π(π₯) = (π₯ β 1) Β²
π(π₯) = β2(π₯ β 1) Β²
π(π₯) = (π₯+ 2) Β²
30sM9AL-Ih-1 - Q6
6. Find the vertex of π(π₯) = 2π₯Β²β 5?
(0, 5)
(2,-5)
(0, -5)
(2,5)Β Β Β Β Β
30sM9AL-Ih-1 - Q7
7. Which is equivalent to π(π₯) =β2(π₯β 2) Β²β 3?
π(π₯) = β2π₯Β²+ 8π₯+ 11
π(π₯) = β2π₯ Β² β8π₯ β11
π(π₯) = β2π₯ Β² +8π₯ β11
π(π₯) = β2π₯Β²β 8π₯+ 11
30sM9AL-Ih-1 - Q830sM9AL-Ih-1
- Q9
Β 9. Transform π(π₯)= (π₯β Β½)2Β β β to general form?
π(π₯) = π₯ Β² + π₯ β
π(π₯) = π₯ Β² β π₯ +Β Β Β
π(π₯) = π₯Β²β π₯β
π(π₯) = π₯Β²+ π₯+
30sM9AL-Ih-1 - Q10
10. What is the vertex of π(π₯) = (π₯β Β½)2Β β β ?
(β Β½, β β )
(Β½, β β )
(β Β½, β )
(Β½, β )
30sM9AL-Ih-1