It is known that M is a fixed point on the fixed length line segment AB, and C and D are two

Updated on educate 2024-05-22
7 answers
  1. Anonymous users2024-02-11

    Solution: 1) Set the exercise time t

    md=mb-3t,ac=am-t

    md=3ac

    mb-3t=3am-3t

    mb=3am,am=1/4ab

    an=am+mn,bn=bm-mn

    an-bn=am-bm+2mn=mn

    am-bm=-mn

    am=1/2mn

    mn=1/2ab

    mn/ab=1/2

    an=ab+bn

    an-bn=mn

    ab=mnmn/ab=1

    mn/ab=1/2

    I wish you progress in your studies!! Hope!

  2. Anonymous users2024-02-10

    It's so hard, it looks awesome.

  3. Anonymous users2024-02-09

    Because ab=12cm, m is the midpoint of the front good belt ab, so Huilu searches am=mb=6cm with socks, and because c is on mb and mc:cb=1:2, so mc=2cm, cb=4cm, ac=am+mc=6+2=8cm

  4. Anonymous users2024-02-08

    The line section is 10 units long, and there are 4 single positions from M to point A.

    C to point A 5 units.

    The hail of the feast is mc = one unit.

    So one unit = 2cm

    10 units = 20cm

    So AB is 20 cm long.

    By the way, for the landlord, cm is centimeter.

  5. Anonymous users2024-02-07

    Do it with a compass ruler.

    Known line segment ab c

    Lengthen A, measure the line segment B with a compass, take the right end of the A line segment as the starting point, and cut off the length of B on the right side of the ray ruler A and punctuate it with a pen.

    Measure the length of the line segment C with a compass, take the right end of the line segment B as the starting point, cut the length of C on the right side of the ray, and punctuate it with a pen.

    Line segment m is done.

  6. Anonymous users2024-02-06

    Solution: 1) Set the exercise time t

    md=mb-3t,ac=am-t

    md=3ac

    mb-3t=3am-3t

    mb=3am,am=1/4ab

    an=am mn,bn=bm-mn

    an-bn=am-bm 2mn=mn

    am-bm=-mn

    am=1/2mn

    mn=1/2ab

    mn/ab=1/2

    an=ab bn

    an-bn=mn

    ab=mnmn/ab=1

    mn/ab=1/2

    I wish you progress in your studies!! Hope!

  7. Anonymous users2024-02-05

    There are two cases:

    1) m is in the middle of cd, so, cd = 1 2ab = 5

    2) m is outside cd, so, cd = 1 2 (am bm) = 5

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