155+95=
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a. -234 + 145 + (-2013) + 155 +(-66) = -2013
b. -95.(-454)-456.95= 95.(454 -456) = -190
a. 95 - 5.(x + 2) = 45
5.(x + 2) = 95 - 45
x + 2 = 50 : 5
x = 10 - 2
x = 8
b. 14x + 54 = 82
14x = 82 - 54
x = 28 : 14
x = 2
c. 15x - 133 = 17
15x = 17 + 133
x = 150 : 15
x = 10
d. 155 - 10.(x + 1) = 55
10.(x + 1) = 155 - 55
x + 1 = 100 : 10
x = 10 - 1
x = 9
A, (X+1)+(x+4)+(x+7)+...+(x+25)+(x+28)=155
b,(x+9)+(x-2)+(x+7)
+(x-4)+(x+5)+(x-6)+(x+3)+(x-8)+(x+1)=95
A,(x+1)+(x+4)+(x+7)+...+(x+25)+(x+28)=155
x+1+x+4+x+7+...+x+25+x+28=155
x.[(28-1):3+1]+(1+4+7+...+25+28)=155
10.x+[(28+1).10:2]=155
10.x+145=155
A
<=>x+1+x+4+x+7+...+x+25+x+28=155
<=>10x.(1+4+7+10+13+16+19+22+25+28)=155
<=>10x.145 =155
<=>10x=155:145=\(\frac{31}{29}\)
x=\(\frac{31}{29}:10=\frac{31}{290}\)
Vậy x=\(\frac{31}{290}\)
a, (x + 1) + (x + 4) + ... + (x + 28) = 155
<=> (x + x + ... + x) + (1 + 4 + ... + 28) = 155
<=> 10x + 145 = 155
<=> 10x = 10
<=> x = 1
b, (x + 9) + (x - 2) + (x + 7) + (x - 4) + ... + (x - 8) + (x + 1) = 95
<=> (x + 9 + x + 7 + ... + x + 1) + (x - 2 + x - 4 + .. + x - 8) = 95
<=> (5x + 25) + (4x - 20) = 95
<=> (5x + 4x) + (25 - 20) = 95
<=> 9x + 5 = 95
<=> 9x = 90
<=> x = 10
@láo như cáo
aa) -(345+96345+96)+(−155+1996−155+1996)
=−345−96−155+1996=−345−96−155+1996
== (−345−155−345−155) - (96−199696−1996)
=−500+1900=−500+1900
=1400=1400
bb) (−456+95−456+95)-(-456+95456+95)-192192
=−456+95+456−95−192=−456+95+456−95−192
== (−456+456−456+456) + (95−9595−95) -192192
=−192=−192
cc) (a−b+ca−b+c)- (c−bc−b)+aa
=a−b+c−c+b+a=a−b+c−c+b+a
== (a+aa+a) + (−b+b−b+b) + (c−cc−c)
=2a=2a
dd)-(a−b+ca−b+c)+(c−bc−b)+aa
=−a+b−c+c−b+a=−a+b−c+c−b+a
== (−a+a−a+a) + (b−bb−b) + (−c+c−c+c)
=0=0
ee) (a−b+ca−b+c)+(c−bc−b)+aa
=a−b+c+c−b+a=a−b+c+c−b+a
== (a+aa+a) + (−b−b−b−b) + (c+cc+c)
=2a−2b+2c
a) Ta có: \(\left\{{}\begin{matrix}p+e+n=155\\p=e\\p+e-n=33\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}p=e=47\\n=61\end{matrix}\right.\)
\(\Rightarrow A=p+n=47+61=108\left(u\right)\)
\(KHNT:^{108}_{47}Ag\)
b)
Ta có: \(\left\{{}\begin{matrix}p+e+n=95\\p=e\\\dfrac{p+n}{e}=\dfrac{13}{6}\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}p=e=30\\n=35\end{matrix}\right.\)
\(\Rightarrow A=p+n=30+35=65\left(u\right)\)
\(KHNT:^{65}_{30}Zn\)
c)
Ta có: \(\left\{{}\begin{matrix}p+n=80\\p=e\\n-p=10\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}p=e=35\\n=45\end{matrix}\right.\)
\(\Rightarrow A=p+n=35+45=80\left(u\right)\)
\(KHNT:^{80}_{35}Br\)
d)
Ta có: \(\left\{{}\begin{matrix}p+e+n=52\\p=e\\n-e=1\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}p=e=17\\n=18\end{matrix}\right.\)
\(\Rightarrow A=p+n=17+18=35\left(u\right)\)
\(KHNT:^{35}_{17}Cl\)
Bài 1 :
\(a,569:569-340:339\)
=\(1-\frac{340}{339}\)
=\(-\frac{1}{339}\)
\(b,155-\left[2.\left(30+5-26\right).\left(24:2\right)\right]\)
=\(155-\left[2.9.12\right]\)
=\(155-216\)
=\(-61\)
\(c,37.143+37.57+1300\)
=\(37.\left(143+57\right)+1300\)
=\(37.200+1300\)
=\(7400+1300\)
=\(8700\)
Bài 2 :
\(95-5x=23+18:9\)
=>\(95-5x=23+2=25\)
=>\(5x=95-25=70\)
=>\(x=70:5=14\)
Vậy x ∈ {14}
= 250 nha bạn !
155 + 95 = 250
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