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x+(x-1)+(x-2)+....+(x-50)=225
<=>x+x-1+x-2+...+x-50=225
<=>51x-1275=225
<=>51x=-1050
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a) 2 + 4 + 6 + ... + 2x = 210
=> 2(1+2+3+4+...+x) = 210
1 + 2 + 3 + .. + x = 210 : 2
1 + 2 + 3 + ... + x = 105
=> Ta có: (x+1)x:2 = 105
(x+1)x = 105.2
(x+1)x = 210
=> (x+1)x = 210 = 15.14
Vậy => x = 14
a) 2+4+6+...+2x=210
<=> {[(2x-2):2+1]:2}.(2x+2) =210
<=> {[2(x-1):2+1]:2}.2(x+1) =210
<=> [(x-1)+1]:2.2(x+1) =210
<=> (x-1+1)(x+1) =210
<=> x(x+1) =210
Vì 14.15=210 nên x=14
b) x + (x - 1) + (x - 2) + ....+ (x - 50) = 255
=> x+x-1+x-2+....+x-50 = 255
=> 51.x-(1+2+3+....+50) = 255
=> 51.x - 1275 = 255
=> 51.x = 1530
=> x = 1530 : 51
=> x = 30
c) (x+1)+(x+2)+....+(x+100)=5750
=> (x+x+...+x)+(1+2+3+...+100)=5750
=> 100x + 5050 = 5750
=> 100x = 700
=> x = 700 : 100
=> x = 7
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`#3107.101107`
`x + 2*[5 - (-2)]^2 = 40`
`=> x + 2*(5 + 2)^2 = 40`
`=> x + 2*7^2 = 40`
`=> x + 2 * 49 = 40`
`=> x + 98 = 40`
`=> x = 40 - 98`
`=> x = -58`
Vậy, `x = -58.`
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