Class? Name score
1. Multiple choice questions: (4 points for each small question, * * * 32 points)
1. As shown in the figure, ∠ 1 and ∠2 are diagonal graphs. ()
A. 1? B.2? C.3? Dingsi
2. As shown in the figure, three straight lines AB, CD and EF intersect at point O,
So ∠AOE+∠ Dobby +∠COF equals (? )
150 b . 180 c . 2 10d . 120
3. If one side of two angles is on the same straight line and the other side is parallel to each other, then the two angles ().
A.? Equal B. complementary C. equal or complementary D. equal and complementary
4. As shown in the figure, which of the following conditions can judge the straight line a∨b? ( ? )
A.∠2 =∠3 b .∠ 1 =∠3 c .∠4+∠5 = 180d .∠2 =∠4
5. As shown in the figure,,? , then (? )
Canadian Broadcasting Corporation? D.
(fig. 4)? (fig. 5)? (Figure 6)
6.? As shown in the picture, can you talk to? What are the angles that make up the inner angle of the same side? ( )
A.? 1 B? Two cs? Five? ? d? four
7. The intersection of a point where three straight lines intersect on the same plane can form at most (? ) to the top corner.
A 4 B 5 C 6 D 7
8. As shown on the right, the edges of a cuboid can be overlapped by translation, as follows: ①AA/ translation energy coincides with BB/; ②B/C/ translational energy
Coincidence with DD/; ③AB, A/B/, CD, C/D/ can be translated.
To get each other; ④ Move the quadrilateral ABB/A/ backward by BC length to coincide with DCC/D/. The correct one is (? )
A 0 B 1 C 2 D 3
Two. ? Fill in the blanks: (4 points for each question, ***20 points)
1. if A∨b, b∨c, then a? C. What is the reason?
2.? The straight lines AB and CD are perpendicular to each other, the vertical foot is O, and P is a point on the straight line CD, so the distance from P to AB is _ _ _ _ _ _ _ _.
3. Known: as shown in the figure,? Yu d,? And then what? ________,? ______,? __________。
Question 3
4. As shown in the figure, straight line a∨b, then ∠ ACB = _ _ _ _ _ _
5. What is the topic of the proposition of "equal vertex angles"? The conclusion is that
Three, painting questions (8 points)
Requirements: Draw a square with a side length of 2cm, and then translate the square 4cm at 60 northwest and 4cm east respectively before drawing the figure. (Traces of drawings are required to be preserved)
Fourth, solve the problem (14'+13'+13')
1, as shown in the figure, ∠ A = 60, DF⊥AB in F, DG∨AC in AB in G,
DE∨AB crosses AC to E. Find the degree of ∠GDF.
Solution: ∵DF⊥AB (? ? )
∴∠DFA=90(? ? )
∫DE∫AB()
∴∠ 1==( ? )
∠EDF= 180 -∠DFA
= 180 -90 =90 ( )
∫DG∑AC()
∴∠2=? =( )
∴∠GDF=-? =?
2. As shown in the figure, it is known: AB//CD, and verified:? B+? D+? Bed =?
3. Known: as shown in the figure. .
Verification: