If the area of a triangle with vertices Z_1 , Z_2 and Z_3 is
the absolute value of the number
λi determinant ((Z_1 ,Z_1 ^ ,1),(Z_2 ,Z_2 ^ ,1),(Z_3 ,Z_3 ^ ,1))
then the value of 1/λ is equal to _____.
prove that ⟨ X:=R , τ_e ⟩ is
a second topology space .
τ_e is Euclidian topology on R.
Hint :: B= { (r−(1/n) ,r+(1/n))∣ r∈Q , n∈N}
is a base for τ_(e ) .....
(1+2x)(x^2 +1)(x^4 +x^3 −2x^2 +5x+1)^2
={(x^3 −2x^2 +x+1)(x+1)(x^2 +1)
−x^2 (1+2x)(x+3)}^2
Any good non-zero real solution
to this equation in the exact form
with the help of a calculator,
perhaps...(please help)