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A basketball player is practicing 3-point shots. The probability that he successfully scores each shot is \(\frac{4}{5}\), and each successful shot is worth 3 points. He takes 100 shots independently. Find the average number of points he scores after taking all 100 shots (
calculatrice
!
e
\(\pi\)
(
)
%
AC
sin
cos
tan
7
8
9
/
\(\sin^{-1}\)
\(\cos^{-1}\)
\(\tan^{-1}\)
4
5
6
*
\(x^2\)
\(\sqrt{\phantom{2}}\)
x
y
1
2
3
-
ln
exp
log
0
.
=
+
).
\(\text{Average points} =\)
7
8
9
+
4
5
6
-
1
2
3
*
C
0
.
÷
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