find the mean of the probability distribution of the random variable X if P(X)=⅒, for X= 1,2,2....,10
μ=1⋅0.1+2⋅0.1+3⋅0.1+4⋅0.1+5⋅0.1+\mu=1\cdot0.1+2\cdot0.1+3\cdot0.1+4\cdot0.1+5\cdot0.1+μ=1⋅0.1+2⋅0.1+3⋅0.1+4⋅0.1+5⋅0.1+
+6⋅0.1+7⋅0.1+8⋅0.1+9⋅0.1+10⋅0.1=+6\cdot0.1+7\cdot0.1+8\cdot0.1+9\cdot0.1+10\cdot0.1=+6⋅0.1+7⋅0.1+8⋅0.1+9⋅0.1+10⋅0.1=
=(1+2+3+4+5+6+7+8+9+10)⋅0.1==(1+2+3+4+5+6+7+8+9+10)\cdot0.1==(1+2+3+4+5+6+7+8+9+10)⋅0.1=
=55⋅0.1=5.5=55\cdot0.1=5.5=55⋅0.1=5.5
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