As shown in the figure, we know that ad = 5cm, B is the midpoint of AC, CD = 23ac
Let AC = x, have X + 23x = 5, the solution is: x = 3, that is, AC = 3cm, CD = 2, and B is the midpoint of AC, ab = BC = 32cm
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- 1. As shown in the figure, we know that ad = 5cm, B is the midpoint of AC, CD = 23ac
- 2. Segment AB = 4cm, extend segment AB to C to make BC = 1cm, then extend AB to D reversely to make ad = 3cm, e is the midpoint of AD, f is the midpoint of CD, find the length of CD and ef
- 3. Segment AB = 4cm, extend segment AB to C, BC = 1cm, and then extend AB to D in reverse direction, so that ad = 3cm, e is the midpoint of AD, f is the midpoint of CD, find the length of EF
- 4. The segment AB is extended to C, so that ab = half AC, BC to D, so that CD = half BC. If ad = 70cm, calculate the length of ab Answer before 11:00 on August 5 ~ add 5 points~
- 5. If the line segment AB is known, extend the line segment AB to C so that BC = half AB, and extend the line segment AB to C in reverse so that ad = three-thirds AB, then the midpoint of the line segment CD is a point_
- 6. Given the line segment AB, extend the line segment AB to C to make BC = 1 / 2Ab, extend the line segment Ba to D to make ad = AB, take the midpoint h of DC, if BC = 5cm, find the length of ah fifty-five billion five hundred and fifty-five million five hundred and fifty-five thousand five hundred and fifty-five
- 7. Extend line AB to C, BC = 12ab, Ba to D, ad = 13ac. If CD = 16cm, find the length of ab
- 8. Draw line AB = 1cm, extend AB to point C, make BC = Zab, and then extend Ba to point D, make ad = 3AB, then DC=____ cm,DA=____ cm.
- 9. Given that the line segment AB = 1cm, extend AB to point C to make BC = 2Ab, and then extend Ba to point d to make ad = 3AB, then DC = () cm, DB = () cm, Da = () cm
- 10. Given that C is the midpoint of line AB, D is any point on AC, m n is the midpoint of ad dB, AC = 7, find the length of Mn
- 11. As shown in the figure, B is the point on the line ad, C is the midpoint of the line BD, ad = 10, BC = 3 cd.ab The length of /___________________________ / a b c d
- 12. 1: C and D are two points on the line ab. given BC = 1 / 4AB, ad = 1 / 3AB, ab = 12cm, find the length of BD and CD 2: It is known that ∠ AOB is a right angle, AOC is an acute angle, OE bisects ∠ BOC, of bisects ∠ AOC, and the degree of ∠ EOF is calculated 3: The lines AB and CD intersect o, OE bisects ∠ BOC, of ⊥ CD. If ob divides ∠ DOE into 2:3 parts, calculate the degree of ∠ AOF
- 13. As shown in the figure, we know that B and C are two points on the line ad, e is the midpoint of AB, f is the midpoint of CD, ad = 18am, BC = 5cm (1) Find AB + CD; (2) find the distance between E and F
- 14. BC is the two points of ray ad, e is the midpoint of line AB, f is the midpoint of line CD, ad = 18cm, BC = 5cm, find EF
- 15. As shown in the figure, we know that ad = 5cm, C is any point on the line ad, B is the midpoint of the line AC, CD = 2 / 3aC, find AB, BC, CD
- 16. Point C is a point on line AB, and point D is the midpoint of BC, if ad = 5cm, AC + AB =? We need it now
- 17. Given that the line ad is equal to 5cm, B is the midpoint of AC, CD is equal to two thirds of AC, find the length of AB, BC and CD Please be more specific. Let's draw on the draft paper~
- 18. Two points c and D on the same line AB, known as ad = 9 / 5bd, AC = 9 / 5, CD = 4cm, find the length of ab
- 19. Given that there are two points CD on the line AB, AC = 1 / 3 BC, ad = 5 / 4bc, CD = 7 cm, find the length of the line ab Ad equals 4 BD out of 5
- 20. If AB = A & nbsp; cm, AC = BD = B & nbsp; cm, and a and B satisfy (a − 10) 2 + | B2 − 4 | = 0. (1) find the length of AB and AC; (2) find the length of Mn