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a)
x + (x + 1) + (x + 2) + ... + (x + 30) = 1240
x + x + 1 + x + 2 + ... + x + 30 = 1240
(x + x + ... + x) + (1 + 2 + ... + 30) = 1240
(x . [30 - 1 + 1 + 1]) + ([30 + 1] . [30 - 1 + 1] : 2) = 1240
31x + 465 = 1240
31x = 1240 - 465
31x = 775
\(a,x+\left(x+1\right)+\left(x+2\right)+...+\left(x+30\right)=1240\)
\(31x+1+2+3+...+30=1240\)
\(31x+465=1240\)
\(31x=775\)
\(x=25\)
1+2+3+...+x=210
=> x.(x+1):2=210
=> x.(x+1)=210.2
=> x.(x+1)=420
=> x.(x+1)=20.21
=> x.(x+1)=20.(20+1)
=> x=20
1+2+3+...+x=420
=>x(x+1):2=210
=>x2+x-420=0
=>x2+21x-20x-420=0
=>x(x+21)-20(x+21)=0
=>(x-20)(x+21)=0
vì x>0=>x-20=0
=>x=20
vậy x=20
a) x+(x+1)+(x+2)+…+(x+30)=1240
=>x+x+1+x+2+x+3+…+x+30=1240
=>x+x+x+…+x+1+2+3+…+30=1240
Từ 1->30 có: (30-1):1+1=30(số)
=>31.x+(30+1).30:2=1240
=>31.x+31.15=1240
=>31.x+465=1240
=>31.x=1240-465
=>31x=775
=>x=775:31
=>x=25
b) 1+2+3+…+x=210
=>x.(x+1):2=210
=>x.(x+1)=420
=>x.(x+1)=20.21=20.(20+1)
=>x=20
Bài 1:
a,x + ( x + 1) + (x + 2) + (x + 3) +....+ (x + 30) = 1240
x + x +x +.... + x + (1 + 2+ 3+ ....+ 30) = 1240
31x + 465 =1240
31x = 1240 - 465
31x = 775
x = 775 : 31
x = 25
b, 1+2+3+...+x=210
\(\frac{x.\left(x+1\right)}{2}=210\)
x(x+1)=210.2
x(x+1)=420
x(x+1)=20.21
=>x=20
Ta có:1+2+3+...+x=[x.(x+1)]:2=210
=>x.(x+1)=210.2
x.(x+1)=420=20.21
=>x=20
a) x + [x + 1] + [x + 2] + ... + [x + 30] = 1240
=> 31 . x + (1 + 2 + 3 + 4 +...+ 29 + 30) = 1240
31 . x + 31.15 = 1240
31 . x = 1240 - 31.15
31 . x = 775
x = 775 : 31
x = 25
b) 1 + 2 + 3 + ... + x = 210
=< x . (x + 1) = 201 . 2
=> x . (x + 1) = 420
Vì 420 = 20 . 21 nên x = 20
-210=(-1)+(-2)+(-3)+...+(-x+1)+(-x)
=>-(1+2+3+...+x-1+x)=-210
=>1+2+3+...+x-1+x=210
=>x.(x+1):2=210
=>x(x+1)=210.2=420=20.21=20.(20+1)
=>x=20
vậy x=20
x = 20 bạn ạ
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