TRANSFORMING
QuizΒ by Daphne Joyce Sabado
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- Q1
A quadratic function π¦ = (x+2)2 β 1 is equivalent to which of the following?
y = π₯2 + 2π₯ + 4
y = π₯2 - 2π₯ + 4
y = π₯2 - 4π₯ + 3
y = π₯2 + 4π₯ + 3
45sEditDelete - Q2
The vertex form π¦ = 3(x-1)2 + 2 is transformed to which of the following
function?
y = 3π₯2 - 6π₯ + 5
y = 3π₯2 + 6π₯ + 5
y = 3π₯2 - 3π₯ + 2
y = 3π₯2 + 3π₯ + 2
60sEditDelete - Q3
The quadratic function π¦ = π₯2 + 2π₯ β 1 is expressed in vertex form as
π¦ = (x+1)2 + 1
π¦ = (x+1)2 β 2
π¦ = (x+1)2 + 2
π¦ = (x+1)2 β 1
60sEditDelete - Q4
What is (h,k) of the quadratic function π(x) = 2π₯2 + 3π₯ β 4?
(3/4 , -41/8)
(β3/4 , -41/8)
(3/4 , 41/8)
(β3/4 , 41/8)
60sEditDelete - Q5
The expression 4π₯2 + 12π₯ + 9 can be expressed as which of the following?
(4x+9)2
(2x-3)2
(2x+3)2
(4x-9)2
60sEditDelete - Q6
What is π¦ = β3(x+1)2 + 2 when written in the form π¦ = π₯2 + bx + c?
y = Β β3π₯2 - 6π₯ β 1
y = Β β3π₯2 + 6π₯ β 1
y = Β β3π₯2 + 6π₯ + 1
y = 3π₯2 β 6π₯ + 1
60sEditDelete - Q7
In the quadratic function of π¦ = 2(x-3)2 + 5 , what are the values of (h,k) ?
(-3,5)
(2,-3)
(3,5)
(2,3)
60sEditDelete