( 5+x)+(7+x)+(9+x)+...+(101+x)+(103+x)=2850
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b,(5+x)+(7+x)+(9+x)+...+(101+x)+(103+x)=2850
<=>(x+x+x+...+x)+(5+7+...+103)=2850
<=>50*x+2700=2850
<=>50*x=150
<=>x=3
b,(5+x)+(7+x)+(9+x)+...+(101+x)+(103+x)=2850
<=>(x+x+x+...+x)+(5+7+...+103)=2850
<=>50*x+2700=2850
<=>50*x=150
<=>x=3
\(\frac{1}{3}\times\frac{3}{5}\times\frac{5}{7}\times...\times\frac{99}{101}\times\frac{101}{103}\)
\(=\frac{1\times3\times5\times...\times99\times101}{3\times5\times7\times...\times101\times103}\)
\(=\frac{1}{103}\)
a x - 4/5 = 7/25
x = 7/25 + 4/5
x = 27/25
b x :3/5 = 7/9
x = 7/9 x 3/5
x = 7/15
c x x 15 = 2850
x = 2850 : 15
x = 190
d x : 52 = 113
x = 113 x 52
x = 5876
a: x=7/25+4/5=7/25+20/25=27/25
b: x:3/5=7/9
nên x=7/9x3/5=21/45=7/16
c: 15x=2850
nên x=190
1
b;
B=1+ (7-5) + (11-9) + ...+(101-99)
B=1+2+2+..+2
B=1+25.2=51
2.
a.
ĐK : x+2 >=0 => x>=-2
\(\left|x+2\right|-x=2\\ \Rightarrow\left|x+2\right|=2+x\\ \Rightarrow\left[{}\begin{matrix}x+2=x+2\\x+2=-x-2\end{matrix}\right.\\ \Rightarrow\left[{}\begin{matrix}0x=0\\2x=-4\end{matrix}\right.\\ \Rightarrow\left[{}\begin{matrix}0x=0\\x=-2\end{matrix}\right.\)
Vậy x=-2
`1, -2/9 xx 15/17 + (-2/9) xx 2/17`
`= -2/9 xx (15/17 + 2/17)`
`= -2/9 xx 17/17`
`=-2/9xx1`
`=-2/9`
__
`-5/3 xx 6/5 + (-7/9) xx 3/10`
`= -30/15 + (-21/90)`
`= -2 + (-7/30)`
`=-60/30 +(-7/30)`
`=-67/30`
__
`15/20 xx 7/5 + (-9/7) xx (-6/4)`
`=3/4 xx7/5 + (-9/7) xx(-6/4)`
`= 21/20 + 54/28`
`= 21/20 + 27/14`
`=417/140`
__
`-25/13 xx 5/19 + (-25/13) xx 14/19`
`=-25/13 xx (5/19 +14/19)`
`=-25/13 xx 19/19`
`= -25/13 xx 1`
`=-25/13`
__
`-7/13 xx 13/5 + (-9/7) xx 5/3`
`=-7/5 +(-15/7)`
`=-124/35`
X=3 nha em
mai tiến dũng
( 5+x)+(7+x)+(9+x)+...+(101+x) +(103+x) = 2850
=> ( 5 + 7 + 9 + ... + 103 ) + ( x + x + ... + x ) = 2850
=> 2700 + 10x = 2850
=> 10x = 2850 - 2700
=> 10x = 150
=> x = 150/10
=> x = 15