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Hint: Supppose that Darwin bought x eraser boxes, then he bought \(\frac{4}{5}x\) pencil boxs. (\(x\in N,x>0\)
Because Darwin spent 240 dollars so we have equation:
\(4x+\left(4+6\right).\frac{4}{5}x=240\)
\(\Rightarrow12x=240\Rightarrow x=20\)
So Darwin bought 20 eraser boxes and 16 pencil boxes.
Have a good time :))
a, \(\sqrt{15}+\sqrt{8}< \sqrt{16}+\sqrt{9}=4+3=7\)
\(\Rightarrow\sqrt{15}+\sqrt{8}< 7\)
b, \(\sqrt{10}+\sqrt{17}+1>\sqrt{9}+\sqrt{16}+1=3+4+1=8\)
\(\sqrt{61}< \sqrt{64}=8\)
\(\Rightarrow\sqrt{10}+\sqrt{17}+1>\sqrt{61}\)
c, \(\sqrt{10}+\sqrt{5}+1>\sqrt{9}+\sqrt{4}+1=3+2+1=6\)
\(\sqrt{35}< \sqrt{36}=6\)
\(\Rightarrow\sqrt{10}+\sqrt{5}+1>\sqrt{35}\)
a: =>-x+2x=3-7
=>x=-4
b: =>6x+2+2x-5=0
=>8x-3=0
hay x=3/8
c: =>5x+2x-2-4x-7=0
=>3x-9=0
hay x=3
d: =>10x2-10x2-15x=15
=>-15x=15
hay x=-1
\(\left(a-b\right)^2=a^2-2ab+b^2=144\\ \Leftrightarrow154-2ab=144\\ \Leftrightarrow ab=5\\ \Leftrightarrow M=\left(a-b\right)^3+3ab\left(a-b\right)=12^3+3\cdot5\cdot12=1908\)
=>5(4x-1)-2+x<=3(10x-3)
=>20x-5+x-2<=30x-9
=>21x-7<=30x-9
=>-9x<=-2
=>x>=2/9
15 pens cost:
(15000 : 5). 15 = 45000 (đ)
7 pencils cost:
59000 - 45000 = 14000 (đ)
One pencil costs:
14000 : 7 = 2000 (đ)