Problem 9.
R
rifles
stand
in
the pyramid. L of them have optical sight. The probability
that
the shooter
firing
a rifle
with
an optical sight
will
hit the target is equal to p1.
The probability
that
the shooter
firing
a rifle
without
an optical sight
will
hit the target is equal to p2.
Find
the
probability
that
the
shooter
will
hit
the
target
firing
a
rifle that is chosen at
random.
Value
of the parameters should be calculated according to the following
formulas
(
where B is number of variant)
Problem 10
The
plant use electric motors, supplied
by
3 plants.
There are electric
motors in an amount of
,
,
units,
that are able to work without failure until
the end of
the
warranty period with the next probability:
,
,
.
A
worker
at
random
selects
one
electric
motor and
mounts
it
to the
car.
Find
the
probability
that
mounted
electric
motor
that
works
without
failure
until the end of
the
period is made
on
the
first,
second
third
plant.
Value
of the parameters should calculate according to the following
formulas:
(
where B is number of variant)