Could you solve this math proplem????
90% of smart piple kan't solve these.
find two integres such that:
Their difference is $$$0$$$.
Their product is $$$1$$$.
Solution
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Could you solve this math proplem????
90% of smart piple kan't solve these.
find two integres such that:
Their difference is $$$0$$$.
Their product is $$$1$$$.
$$$x - y = 0$$$
$$$x = y$$$
$$$x \cdot y = 1$$$
$$$x^2 = 1$$$
$$$x = \sqrt{2}$$$
$$$x = 1.414$$$
$$$y = 1.414$$$
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That's why you left Zamalek
I think you are one of 90% of smart piple.
Just take 1 and 1. Their difference is 0 and product is 1. Also 1.4 * 1.4 != 1
Althougth I think my IQ isn't enough,but I think that in the plural sense ,solve the problem like $$$x^k=1$$$ ,you can make it in the coordinate system ,set the $$$\forall x \in C,x=a+bi(a,b\ in R),i^2=-1$$$ into point $$$(a,b)$$$ ,and change into represented by polar coordinates with,you get $$$(c,d)$$$ which represents the distance and the degree of angle,then $$$(c_1,d_1) \times (c_2,d_2)=(c_1c_2,d_1+d_2)$$$ .So I can do……