There are two math algebra problems that I can t do, and I hope a master can help. Thank you!!!

Updated on educate 2024-04-12
16 answers
  1. Anonymous users2024-02-07

    1. Because the proof conditions are long, it is advisable to simplify them first, so the analysis method is used.

    Certificates: a(1 b+1 c) + b(1 a+1 c) + c(1 b+1 c) + 3=0

    That is: a(1 b+1 c) + b(1 a+1 c) + c(1 a+1 b) = -3

    The following is deformed: a(1 a+1 b+1 c) + b(1 a+1 b+1 c) + c(1 a+1 b+1 c)-3=-3 (add a a, b b, c c on the left, multiply in, and subtract back to 3).

    a(1/a+1/b+1/c)+b(1/a+1/b+1/c)+c(1/a+1/b+1/c)=0

    That is: (a+b+c)(bc+ac+ab) (abc)=0

    Because a+b+c=0, the original proposition is true.

    a/(ab+a+1)+b/(bc+b+1)+c/(ca+c+1)

    1 (b+1+bc)+1 (c+1+ac)+1 (a+1+ab) [abc=1 brought in].

    ac+1) (1+ac+c)+1 (a+1+ab) [The two 1s in the first fraction of the above equation are both brought in with abc

    1-1/(a+1+ab)+1/(a+1+ab)

  2. Anonymous users2024-02-06

    1) Bring a=-b-c to the left of the equation.

    a(1/b+1/c)+b(1/a+1/c)+c(1/b+1/c)+3(-b-c)(1/b+1/c)+b(1/a+1/c)+c(1/b+1/a)+3

    2-b/c-c/b+b/a+b/c+c/b+c/a+3(b+c)/a +1

    a/(ab+a+1)

    a/(1/c+a+1)

    ac/(ac+c+1)

    b/(bc+b+1)

    b/(1/a+b+1)

    ab/(ab+a+1)

    ab/(1/c+a+1)

    abc/(ac+c+1)

    1/(ac+a+1)

    So the original formula = ac (ac + c + 1) + 1 (ac + a + 1) + c ( a + c + 1).

  3. Anonymous users2024-02-05

    1.Evidence: Because ABC≠0 shows that a, b, and c are not 0

    a(1 b+1 c)+b(1 a+1 c)+c(1 b+1 a)+3

    a/b+a/c+b/a+b/c+c/b+c/a+b/b+a/a+c/c

    a+b+c)/a+(a+b+c)/b+(a+b+c)/c

    Because a+b+c=0

    So the result of the above equation is 0

    That is, a(1 b+1 c) + b(1 a+1 c) + c(1 b + 1 c) + 3 = 0

    Note: You may have copied the formula by mistake, it should not be c(1 b+1 c), but c(1 b+1 a).

  4. Anonymous users2024-02-04

    In the first question, a(1 b+1 c)+b(1 a+1 c)+c(1 b+1 a)+3=0, it is known that abc ≠ 0, so you can multiply abc at the same time around the equation, and then sort it out to get ac(a+b+c)+ab(a+b+c)+bc(a+b+c)=0, and it is known that (a+b+c)=0, so the equation is true.

    If someone is faster than me, I won't answer.

  5. Anonymous users2024-02-03

    The fractional numerator and denominator are both divided by xy:

    (2 y +3-2 x) (1 y-2 1 x) because the condition 1 x -1 y=3 is known

    So it is equal to -3 -5

    Equal to 3 5 or write.

  6. Anonymous users2024-02-02

    The fractional numerator and denominator are both divided by xy:

    Equals: -3 5

  7. Anonymous users2024-02-01

    (1): The triangle ADC is similar to the triangle BEC, so be AD=BC AC, so BE=9

    1 2 angle abc + angle c + 60 = 180Angle abc + angle c + 45 = 180 So: angle b = 30 , angle c = 105

  8. Anonymous users2024-01-31

    2. Pour the 3-liter bucket into the 7-liter bucket, repeat again, at this time, there are 6 liters of water in the 7-liter bucket, then fill the 3-liter bucket and pour it into the 7-liter bucket, there are 2 liters in the 3-liter bucket, pour the water from the 7-liter bucket into the 3-liter bucket, and leave 5 liters of water.

  9. Anonymous users2024-01-30

    Question 1:

    A: There are 15 ways to stand.

    Question 2: Inverted:

    1. Fill 7 liters first, 2. Pour 3 liters. (7 liters of the remaining 4 liters) 3, pour out the 3 liters. (3 liters empty).

    4. Fill up 3 liters with 7 liters. (7 liters of slow width of the remaining liters) 5, pour out 3 liters. (3 liters empty).

    6. Pour the remaining 1 liter into 3 liters. (There is 1 liter in 3 liters, and 7 liters of air front which brigade) 7, fill 7 liters, (7 liters are full).

    8. Use 7 liters full of silver stools, fill 2 liters missing from 3 liters, and leave 5 liters of 7 liters.

    Complete the task. It takes a total of 8 steps.

    FWT good luck.

  10. Anonymous users2024-01-29

    7-3=4, 4-3=1, 7-(3-1)=5, the reed rubber is filled with 7, poured full 3, poured 3, and used 7 to fill 3, left 1, poured into 3, then the remaining space of 3 is 2, and then filled with 7, and then use 7 to pour the remaining mu in 3 to search for the remaining space, so there are still 5 in 7

  11. Anonymous users2024-01-28

    Only the first question is given, because the second question is correct.

    6 students stand in a row of small chorus, Huahua Ruler is the lead singer, can not stand at both ends, how many different tactics are there?

    CA480 (scum).

  12. Anonymous users2024-01-27

    Set a load of x tons and B load of y tons.

    2x+3y=

    5x+6y=35

    4x+6y=31

    x=4,y=

    Third gross weight: 3x+5y=, freight:

  13. Anonymous users2024-01-26

    Solution: Set up the original male x and female Y people.

    x(1+10%)+y(1-10%)=804x+y)(1+

    The solution is x=420 y=380

    Then the current number of boys is 420 (1+10%)=462The current number of girls is 380 (1-10%)=342Answer: The current number of boys is 462, and the current number of girls is 342.

  14. Anonymous users2024-01-25

    Solution: Let the number of boys be x and the number of girls be y.

    x+y=804

    10%x-10%y=804-804/

    x=422y=382

    A: There are 422 boys and 382 girls.

  15. Anonymous users2024-01-24

    123...The total number of sequences n.

    1 is followed by n-1 numbers, and the sequential number is n-1.

    The ordinal number of 2 is n-2.

    The total number of strings in order is: 1+2+.n-1) = n(n-1) 2, and the inverse ordinal number is 0

    Then the numbers inside are exchanged, and for each decrease in the ordinal number, the inverse number increases by one, so that their total remains the same, n(n-1) 2

    Now back to your question, the reverse order is k, so the order is n(n-1) 2-k.

    Since all the numbers are reversed, the original ordinal number becomes all in reverse order, and the reverse order is all in order, so the inverse ordinal number is .

    n(n-1) 2 - kpcs.

  16. Anonymous users2024-01-23

    Multiple choice, 1 (d).

    2(a)3(a)bc looks the same.

    4(b)5(d)

    Fill-in-the-blank questions and 16

    4. I don't know yet.

    5. It is not equal to -2 or 1

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1.Because a=1, c=0, so f(x)=x 2+bx 1, that is, f(x)-1 0, that is, x 2+bx-1 0, and then the main dimension is reversed, and b is regarded as the main element, and x is regarded as the dimension, that is, x is known, so it becomes a one-dimensional inequality about b, because x (0, 1, so the inequality is brought in, -1 0 is constant, 1 2+1 b-1 0, and b 0, in summary, b 0 2That is, 4 x + m (2 x) + 1 = 0 holds, and the equal sign shifts both sides, that is, m=-(2 x+2 -x), that is, find the range of f(x) = -(2 x+2 -x), because x r, so (2 x) (0, + commutation, so that 2 x=t, t (0, + i.e., the original formula is y=-(t+1 t), and y (-2) is obtained from t, that is, m (-2).