Answer: [tex]\forall \alpha \in \mathbb{R}_+^* : (\frac{x+5}{\alpha},\alpha(x-0.5))[/tex]
Step-by-step explanation:
We first calculate the zeros of this expression :
Δ = 9² - 4(2*(-5)) = 81 + 40 = 121 and √Δ = 11
so the zeros are -5 and 0.5.
Hence, 2x²+9x-5 = (x+5)(x-0.5)
We can write the possible values for (lenght,breadth) as follows :
[tex]\forall \alpha \in \mathbb{R}_+^* : (\frac{x+5}{\alpha},\alpha(x-0.5))[/tex]
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Answer: [tex]\forall \alpha \in \mathbb{R}_+^* : (\frac{x+5}{\alpha},\alpha(x-0.5))[/tex]
Step-by-step explanation:
We first calculate the zeros of this expression :
Δ = 9² - 4(2*(-5)) = 81 + 40 = 121 and √Δ = 11
so the zeros are -5 and 0.5.
Hence, 2x²+9x-5 = (x+5)(x-0.5)
We can write the possible values for (lenght,breadth) as follows :
[tex]\forall \alpha \in \mathbb{R}_+^* : (\frac{x+5}{\alpha},\alpha(x-0.5))[/tex]