It will always pass through the origin. (0,0)
Leave your comments in this format: Category 1: The blanks are ??? and ???You will need to leave comments for Category 2 later.
Category 1 :Blanks are = origin & (0,0)
Category 1:The blanks are origin, (0,0)
Catergory 1:Observtion: Graphs whose equations are of the form y=2x^2 will always pass the origin (0,0).
Category 1: The blanks are origin and (0,0)
Category 1: The blanks are 0 and 0
they will pass through the origin. the blanks are 0,0
The blanks are origin and (0,0)
the blanks are origin and (0,0)
Category 1:The blanks are origin and (0,0)
Category 1: Origin; (0,0)
The blanks are they will always the origin and the other blank is (0,0)
Category 1:The blanks are 0 and 0.
Category 1: The blanks are origin and (0,0).
Catgory 1:The blanks are orgin and (0,0)
Graphs whose equations are of the form y=ax^2 will always pass the origin (0,0)
The blanks are origin and ( 0,0 )
It will always pass the origin (0,0)
yee jun's observation: the blamks are 0 and (0,0).
And the first blank is origin.
the blanks are 0,0 it will always pass through the origin.category 1yay!
Category 1. The blanks are (0,0). (origin)
Category 1:The blanks are ( 0,0 )
Catergory 1: The blanks are the origin and (0,0)
CATEGORY 2: y=ax^2+bThe 'b' determines the _________ movement.
cateogry 1blanks are origin and (0,0)._.
The 'b' determines the Y-axis movement._.
Category 2Answer: turning point
Category 2:y=ax^2+bThe 'b' determines the turning movement.
CATEGORY 2: The 'b' determines the minimum(?) OR y-intercept movement.
CATEGORY 2: the b is a y-intercept movement>.<
CATEGORY 2: y=ax^2+bThe 'b' determines the y-intercept movement.(The graph would shift to pass through it's "b". For example, if it is +1, it would interceot the y-axis. It's same for -3 and other numbers)
The 'b' determines the maximum/minimum point.
category 2:b determines the up or down movement
category 2:the b is a up/down movement XDDDD
CATEGORY 2:y=ax^2+bThe 'b' determines the up or down movement.
HINITHACATEGORY 1:ORIGIN(0,0)
It will always pass through the origin. (0,0)
ReplyDeleteLeave your comments in this format:
ReplyDeleteCategory 1:
The blanks are ??? and ???
You will need to leave comments for Category 2 later.
Category 1 :
ReplyDeleteBlanks are = origin & (0,0)
Category 1:
ReplyDeleteThe blanks are origin, (0,0)
Catergory 1:
ReplyDeleteObservtion: Graphs whose equations are of the form y=2x^2 will always pass the origin (0,0).
Category 1: The blanks are origin and (0,0)
ReplyDeleteCategory 1:
ReplyDeleteThe blanks are 0 and 0
they will pass through the origin. the blanks are 0,0
ReplyDeleteThe blanks are origin and (0,0)
ReplyDeletethe blanks are origin and (0,0)
ReplyDeleteCategory 1:
ReplyDeleteThe blanks are origin and (0,0)
Category 1: Origin; (0,0)
ReplyDeleteThe blanks are they will always the origin and the other blank is (0,0)
ReplyDeleteCategory 1:
ReplyDeleteThe blanks are 0 and 0.
Category 1: The blanks are origin and (0,0).
ReplyDeleteCatgory 1:
ReplyDeleteThe blanks are orgin and (0,0)
Graphs whose equations are of the form y=ax^2 will always pass the origin (0,0)
ReplyDeleteThe blanks are origin and ( 0,0 )
ReplyDeleteIt will always pass the origin (0,0)
ReplyDeleteIt will always pass the origin (0,0)
ReplyDeleteyee jun's observation: the blamks are 0 and (0,0).
ReplyDeleteAnd the first blank is origin.
ReplyDeletethe blanks are 0,0 it will always pass through the origin.
ReplyDeletecategory 1
yay!
Category 1. The blanks are (0,0). (origin)
ReplyDeleteCategory 1:
ReplyDeleteThe blanks are ( 0,0 )
Catergory 1: The blanks are the origin and (0,0)
ReplyDeleteCATEGORY 2:
ReplyDeletey=ax^2+b
The 'b' determines the _________ movement.
cateogry 1
ReplyDeleteblanks are origin and (0,0)
._.
The 'b' determines the Y-axis movement
ReplyDelete._.
Category 2
ReplyDeleteAnswer: turning point
Category 2:
ReplyDeletey=ax^2+b
The 'b' determines the turning movement.
CATEGORY 2:
ReplyDeleteThe 'b' determines the minimum(?) OR y-intercept movement.
CATEGORY 2: the b is a y-intercept movement
ReplyDelete>.<
CATEGORY 2:
ReplyDeletey=ax^2+b
The 'b' determines the y-intercept movement.
(The graph would shift to pass through it's "b". For example, if it is +1, it would interceot the y-axis. It's same for -3 and other numbers)
The 'b' determines the maximum/minimum point.
ReplyDeletecategory 2:
ReplyDeleteb determines the up or down movement
category 2:
ReplyDeletethe b is a up/down movement XDDDD
CATEGORY 2:
ReplyDeletey=ax^2+b
The 'b' determines the up or down movement.
HINITHA
ReplyDeleteCATEGORY 1:
ORIGIN
(0,0)