let $A_1 , A_2, \cdots A_p$ be any $p$ real numbers such that :
$$A_1 + A_2 +\cdots +A_p =0$$
$$e^{A_1}+ e^{A_2}+ \cdots +e^{A_p}=p$$
Do we necessarily have $A_1 = A_2 = \cdots = A_p = 0$ ?
let $A_1 , A_2, \cdots A_p$ be any $p$ real numbers such that :
$$A_1 + A_2 +\cdots +A_p =0$$
$$e^{A_1}+ e^{A_2}+ \cdots +e^{A_p}=p$$
Do we necessarily have $A_1 = A_2 = \cdots = A_p = 0$ ?
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