0.7 x 50 + 3.2 x 7 + 70 x 0.28

= \(7\times5+6\times7+7\times2.8\)8

= \(7\times\left(5+6+2.8\right)\)

=\(7\times13.8\)

=96.6

a, 568 + 568 x 135 - 568 x 36

= 568 x ( 1 + 135 - 36)

= 568 x 100

56 800

b, 17 x 49 + 49 x 37 + 54 x 26 + 54 x 25

=  49 x ( 17 + 37) + 54 x ( 26 + 25 )

= 49 x 54 + 54 x 51

= 54 x ( 49 + 51)

= 54 x 100

= 5 400

c,   14 x 35 x 5 + 10 x 25 x 7 + 20 x 70

 =    ( 2 x 35) x ( 7 x 5)  + ( 10 x 7) x 25 + 20 x 70

= 70 x 35 + 70 x 25 + 20 x 70

= 70 x ( 35 + 25 + 20)

= 70 x 80

= 5 600 

a) 568 + 568 x 135 - 568 x 36

= 568 x ( 1+1+135-1-36 )

=568 x 100

=5680

b) 17 x 49 + 49 x 37 + 54 x 26 + 54 x 25

= 49 x ( 17 + 37 ) + 54 x ( 26 + 25 )

= 49 x 54 + 54 x 51

= 54 x ( 49 + 51 )

= 54 x 100

= 5400

c) 14 x 35 x 5 + 10 x 25 x 7 + 20 x 70

= 70 x 35 + 10 x 25 x 7+ 20 x 70

= 70 x 35 + 250 x 7 + 20 x 70

= 70 x 35 + 70 x 25 + 20 x 70

= 70 x (35+25+20)

= 70 x 80

= 5600

\(a,=3^{30}:3^{28}-7=3^2-7=9-7=2\\ b,=44+6\cdot10^2=44+6\cdot100=44+600=644\\ c,=178204+29478-200900=6782\)

=(7,68x35+68x7,68)x(70-70)+30

=(7,68x35+68x7,68)x0+30

=0+30=30

(7.68*35+65*7.68)*(700*0.1-70)+30

=7.68*(35+65)*6930+30

=7.68*100*6930+30

=768*6930+30

=5322270

\(\frac{1}{7}\times\frac{1}{49}\times49^2=\frac{1}{7}\times\frac{49^2}{49}=\frac{1}{7}\times49=\frac{49}{7}=\frac{7\times7}{7}=7\)

\(\frac{1}{7}\cdot\frac{1}{49}\cdot49^2=\frac{1}{7}\cdot\left(\frac{1}{49}\cdot49^2\right)=\frac{1}{7}\cdot\frac{49^2}{49}=\frac{1}{7}\cdot49=\frac{49}{7}=7\)

A = 49 x 10 - 3100 x 49 + 90 x 49 + 49 x 2000

   = 49 x ( 10 - 3100 + 90 - 2000 )

   = 49 x  ( -1000 )

   = -49000

Tk mk nha

Có \(x+y=7+4\sqrt{3}+7-4\sqrt{3}=14\)

\(xy=\left(7-4\sqrt{3}\right)\left(7+4\sqrt{3}\right)=1\)

\(x^2+y^2=\left(x+y\right)^2-2xy=14^2-2=194\)

\(x^3+y^3=\left(x+y\right)^3-3xy\left(x+y\right)=14^3-3.1.14=2702\)

\(x^7+y^7=\left(x^3+y^3\right)\left(x^4+y^4\right)-x^3y^3\left(x+y\right)\)\(=2702\left[\left(x^2+y^2\right)^2-2x^2y^2\right]-14\)

\(=2702\left(194^2-2\right)-14=101687054\)

Vậy...

\(x+y=14\) ; \(xy=\left(7+4\sqrt{3}\right)\left(7-4\sqrt{3}\right)=1\)

\(x^2+y^2=\left(x+y\right)^2-2xy=14^2-2.1=194\)

\(x^3+y^3=\left(x+y\right)^3-3xy\left(x+y\right)=14^3-3.1.14=2702\)

\(x^4+y^4=\left(x^2+y^2\right)^2-2\left(xy\right)^2=194^2-2.1^2=37634\)

\(x^7+y^7=\left(x^3+y^3\right)\left(x^4+y^4\right)-\left(xy\right)^3\left(x+y\right)=2702.37634-1^3.14=...\)