Question

some sum of every row column and diagonal is 3 complete magic square ​

Answer 1

Step-by-step explanation:

A drug is any substance (with the exception of food and water) which, when taken into the body, alters the body's function either physically and/or psychologically. Drugs may be legal (e.g. alcohol, caffeine and tobacco) or illegal (e.g. cannabis, ecstasy, cocaine and heroin).

Answer 2

$\bold{\dfrac{2^{x}+(22)^{x}+(222)^{x}}{3^{x}+(33)^{x}+(333)^{x}}=\dfrac{9}{4}   }$ 

$\bold{\dfrac{2^{x}+(22)^{x}+(222)^{x}}{3^{x}+(33)^{x}+(333)^{x}}=[\dfrac{4}{9}]^{-1} }$ 

$\bold{\dfrac{2^{x}(1+11^{x}+111^{x})}{3^{x}(1+11^{x}+111^{x})}=((\dfrac{2}{3})^{{{2}}})^{{{-1}}}   }$ 

$\bold{\dfrac{2^{x}\cancel{(1+11^{x}+111^{x})}}{3^{x}\cancel{(1+11^{x}+111^{x})}}=(\dfrac{2}{3})^{-2}   }$ 

$\bold{\dfrac{2^{x}}{3^{x}}=(\dfrac{2}{3})^{-2}   }$ 

$\bold{(\dfrac{2}{3})^{x} =(\dfrac{2}{3})^{-2}   }$ 

$\bold{ x=-2  }$