Abcd×9=dcba, what are a, b, c and d?

A.b.c.d are 1089 respectively.

The calculation process is as follows:

1 and abcd*9=bcda are still 4 digits, so ABCD = dcba/9.

2. The last digit of 2.dcba is 1, so d=9, and nothing else is possible.

3、 1bc 9 & lt; 1111,so b < 1, so b=0.

4、 10c9*9=

9000

+90 degrees Celsius

+ 8 1

=9c0 1

When the decimal number is 0, the unit of 9*c is 2, which is only satisfied when c=8.

So the answer is 1089.

Common situations and solutions of quartic linear equation with extended data;

A1a2a3a4b1b2b3b4c1c2c3c4d1d3d4e1e2e3e4 are all constants, except for the unknowns w and z.

The values of w and z have been solved, and the values ⒂, ⒃ and ⒄ of y can be obtained by substituting one of the formulas.

Find the value of w Z y, and finally substitute it into any original formula 1234 to find the value of x.

The four unknowns of X y z W have been solved. In the calculation process, the final solution obtained by elimination method has the same value.

Solve equations.

{x+y=4

y+5x= 12

{z+w=9

2z+5w=30

Solution: It can be done according to two binary linear equations.

(5- 1)x= 12-4

4x=8 x=2

y=4-2=2

z+5w= 15

5w=6

w= 1.2 9- 1.2=7.8=z