MedVision ad

Functions.1 (1 Viewer)

rr.dun.dun

Member
Joined
Nov 17, 2006
Messages
88
Location
Sydney
Gender
Female
HSC
2007
PC said:
No. That rule only refers to a quadratic function. It gives the x value for the maximum or minimum value.

Remember, you still have to subsitute this value into the original function to find the y value which is the actual maximum or minimum value.

For an exponential expression, there really isn't a maximum or minimum value. The function keeps increasing (to ∞) at one end and decreasing (approaches 0) at the other.
ah okay. thank you so much
 

rr.dun.dun

Member
Joined
Nov 17, 2006
Messages
88
Location
Sydney
Gender
Female
HSC
2007
Does anyone know if I'm able to use this formula -

-b
2a

to find the mininum or maximum value, for not just the quadratic function but for the exponential one as well?
 

Surf's zUp!!

Non member
Joined
Feb 7, 2007
Messages
5
Location
Riding the Coastal Waves! =D
Gender
Male
HSC
2007
rr.dun.dun said:
Does anyone know if I'm able to use this formula -

-b
2a

to find the mininum or maximum value, for not just the quadratic function but for the exponential one as well?
x = -b/2a is the equation you're referring to ie the x value in the line of symmetry?
 

PC

Member
Joined
Aug 19, 2004
Messages
639
Location
Sydney
Gender
Undisclosed
HSC
N/A
No. That rule only refers to a quadratic function. It gives the x value for the maximum or minimum value.

Remember, you still have to subsitute this value into the original function to find the y value which is the actual maximum or minimum value.

For an exponential expression, there really isn't a maximum or minimum value. The function keeps increasing (to ∞) at one end and decreasing (approaches 0) at the other.
 

jess1990!

New Member
Joined
Sep 13, 2006
Messages
2
Gender
Female
HSC
2007
i dropped from advanced to general earlier this year, and that formula is used to determine the point of symmetry.

e.g.

-b/2a finds the x value, and then u need to sub that x value into original function to find the y value and thus u have ur point of symmetry.
 

Users Who Are Viewing This Thread (Users: 0, Guests: 1)

Top