| T.E.A.M.
Arizona has two different options for group registration:
Option 1 is Group Registration: For Group Registration
you purchase a minimum of six student spaces in any available T.E.A.M.
Arizona riding course. Each space is discounted as listed below and it
is up to the group to fill all spaces. If someone cannot make it to class,
the group should substitute another student to fill their block of class
seats. T.E.A.M. Arizona does not take responsibility to fill empty Group
spaces. Groups registering for a regularly scheduled class will share
the course with other students, or other groups.
Option 2 is to set up a Private Group Course: Any T.E.A.M.
Arizona riding course may be set up as a Private Group Class. For a Private
Group Course a representative should contact T.E.A.M. Arizona several
weeks in advance to determine available dates and locations. Private Group
Courses may be custom scheduled to fit the group's needs. The minimum
size of a Private Group Course is 10 students, the fees must be pre-paid
to T.E.A.M. Arizona a minimum of 14 days in advance to hold the course
date open.
T.E.A.M. Arizona Group Registration
policies:
- The group discount is 10% per student
- Minimum number of registrants for group discount = 6
- Individual registrations from a group are transferable, but not refundable
- Group registrations must be prepaid for the first 6. If space is available
in the class, walk-on's may be added to the group.
T.E.A.M. Arizona Private Group Course
policies:
- Minimum Private Group class is 10 students,
more may be added as space allows
- Fee for full group must be paid at one time; multiple checks are O.K.
- Private Group classes must be confirmed at least 14 days in advance
Group representative must provide T.E.A.M.
Arizona with the following information for each student:
- Full name and mailing address
- Home and work telephone numbers
- Date of birth, occupation
- Arizona DL- Yes or No, prior riding experience?
- Student motorcycle information
IMPORTANT NOTE: Individual registrations
for a group are transferable, but not refundable |