2x = 4048

=> x = 4048 : 2

=> x = 2024 

Vậy x = 2024 

x=1024

16x+40=120

=>16x=120-40=80

=>\(x=\dfrac{80}{16}=5\)

\(16x+40=120\)

\(16x=120-40\)

\(16x=80\)

\(x=80:16\)

\(x=5\)

Vậy...

a) `2/3` của 14 là:

\(\dfrac{2}{3}\times14=\dfrac{28}{3}\)

b) `5/4` của 451 là:

\(\dfrac{5}{4}\times451=\dfrac{2255}{4}\)

c) Đổi: \(1\dfrac{1}{3}=\dfrac{4}{3}\)

`4/3` của 60: 

\(\dfrac{4}{3}\times60=80\)

d) 23% của 50 là:

\(23\%\times50=11,5\)

\(\left(1+2+3+...+2017\right)\times\left(1717\times18-1818\times17\right)\\ =\left(1+2+3+...+2017\right)\times\left(17\times101\times18-18\times101\times17\right)\\ =\left(1+2+3+...+2017\right)\times0\\ =0\)

`(-1/27) . 3/7 + 5/9 . (-3/7)`

`1/27 . (-3/7) + 5/9 . (-3/7)`

`(1/27 + 5/9) . (-3/7)`

`16/27 . (-3/7)`

`-16/63`

(\(\dfrac{3}{7}\)+(\(-\dfrac{3}{7}\))). \(\left(-\dfrac{1}{27}\right)\).\(\dfrac{5}{9}\)

= 0.\(\left(-\dfrac{1}{27}\right)\).​\(\dfrac{5}{9}\)

=0

\(0,5+\dfrac{1}{3}+0,4+\dfrac{5}{7}+\dfrac{1}{6}-\dfrac{4}{35}\)

=\(\left(0,5+0,4\right)+\left(\dfrac{1}{3}+\dfrac{1}{6}\right)+\left(\dfrac{5}{7}-\dfrac{4}{35}\right)\)

= \(0,9+\left(\dfrac{2}{6}+\dfrac{1}{6}\right)+\left(\dfrac{25}{35}-\dfrac{4}{35}\right)\)

= \(0,9+\dfrac{3}{6}+\dfrac{21}{35}\)

= `0,9 +0,5 + 0,6`

= `2`

\(\dfrac{2}{3}-\left[-\dfrac{7}{4}-\left(\dfrac{1}{2}+\dfrac{3}{8}\right)\right]\)

\(=\dfrac{2}{3}+\dfrac{7}{4}+\left(\dfrac{1}{2}+\dfrac{3}{8}\right)\)

\(=\dfrac{8}{12}+\dfrac{21}{12}+\dfrac{6}{12}+\dfrac{3}{8}\)

\(=\dfrac{35}{12}+\dfrac{3}{8}=\dfrac{70}{24}+\dfrac{9}{24}=\dfrac{79}{24}\)

\(\dfrac{2}{3}-\left[\dfrac{-7}{4}-\left(\dfrac{1}{2}+\dfrac{3}{8}\right)\right]\\ =\dfrac{2}{3}-\left[\dfrac{-7}{4}-\left(\dfrac{4}{8}+\dfrac{3}{8}\right)\right]\\ =\dfrac{2}{3}-\left(\dfrac{-7}{4}-\dfrac{7}{8}\right)\\ =\dfrac{2}{3}-\left(\dfrac{-14}{8}-\dfrac{7}{8}\right)\\ =\dfrac{2}{3}+\dfrac{21}{8}\\ =\dfrac{16}{24}+\dfrac{63}{24}\\ =\dfrac{79}{24}\)

k+10<25

=>k<15

x\(\in\)N^*

=>x>0

=>4k+2>0

=>k>-0,5

=>-0,5<k<15

mà k nguyên

nên k\(\in\left\{0;1;2;3;...;14\right\}\)

=>\(x\in\left\{2;6;10;...;58\right\}\)