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P=\(2x^2+5x\)
=\(2\left(x^2+\frac{5}{2}x\right)\)
=\(2\left(x^2+2x.\frac{5}{4}+\frac{25}{16}-\frac{25}{16}\right)\)
= \(2\left(x+\frac{5}{4}\right)^2-\frac{25}{8}\)
de P nhan gia tri duong thi
\(2\left(x+\frac{5}{4}\right)^2>\frac{25}{8}\)
<=> \(\left(x+\frac{5}{4}\right)^2>\frac{25}{16}\)
<=> \(\orbr{\begin{cases}x+\frac{5}{4}>\frac{5}{4}\\x+\frac{5}{4}< \frac{-5}{4}\end{cases}\Leftrightarrow\orbr{\begin{cases}x>0\\x< \frac{-5}{2}\end{cases}}}\)
vay voi x>0 hoac x< -5/2 thi P dat gia tri duong
Chuc ban hoc tot
\(\frac{-33}{37}>\frac{-34}{37}>\frac{-34}{35}\)
suy ra\(\frac{-33}{37}>\frac{-34}{35}\)
\(4^3\times27-4^3\times23\)
\(=4^3\times\left(27-23\right)\)
\(=64\times4\)
\(=256\)
\(3^4\times71+3^4\times2^9\)
\(=3^4\times\left(71+2^9\right)\)
\(=81\times\left(71+512\right)\)
\(=81\times583\)
\(=47223\)
\(\left(3^3\times5^2-2^4-16\right)\times13\)
\(=\left(27\times25-16-16\right)\times13\)
\(=\left(675-16-16\right)\times13\)
\(=\left(659-16\right)\times13\)
\(=643\times13\)
\(=8359\)
\(35\times273+33\times35\)
\(=35\times\left(273+33\right)\)
\(=35\times306\)
\(=10710\)
\(2^3\times4^2+2^3\times84-40\)
\(=8\times16+8\times84-40\)
\(=8\times\left(16+84\right)-40\)
\(=8\times100-40\)
\(=800-40\)
\(=760\)
2x-x0=35:33=32=9
=>2x-1=9
=>2x=9+1=10
=>x=10:2=5.
\(2x-x^0=3^5:3^3\\ 2x-1=3^{5-3}\\ 2x-1=3^2\\ 2x-1=9\\ 2x=9+1\\ 2x=10\\ x=\dfrac{10}{2}\\ x=5\)