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1)。United AdBecause of CD AF, the angle CDA = angle DAF (inner wrong angle) because of the angle CDE = angle BAF
Therefore angle eda = angle dab
Hence de ab (inner wrong angle).
2)。In quadrilateral ABCD and quadrilateral ADEF.
Angular CDA + Angular DAB = Angular EDA + Angular DAF
Therefore the angle c + angle b = angle e + angle f
Therefore: 124 + 90 ° = 80 ° + angle f
Angle f = 134°
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Solution: Connect AD, 1) Because: CD AF
So daf= cda
And because, cde= baf
So bad= ade
So ab de (the inner wrong angles are equal).
2) Since: the sum of the inner angles of the quadrilateral is equal, so: the sum of the internal angles of the quadrilateral abcdd = the sum of the internal angles of the quadrilateral adef.
cda+ ∠c+∠b+∠bad=∠ade+∠f+∠e +∠dafc+∠b=∠f+∠e
124+90=80+∠f
f = 134 degrees.
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1)ab//de
Proof: Extend DE to point G, because Cd AF so DGA+ CDE=180 degrees.
And because, cde= baf
So BAF+ DGA=180
Therefore, AB de (complementary to the internal angles of the same side, two straight lines parallel) prolongs the intersection of CB at the point H
Because of ab bc
So hba=90
Because c=124°
So bha=180-124=56
So bah=180-56-90=34
So baf=180-34=146
So f=720-146*2-90-124-80=134
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Wall circle circle.
Round Wall Garden.
Round. - Corner.
Ground. Just draw the garden as far as you can!
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I'm also doing my summer homework. The first year of junior high school. Bosom friend!
Look at the picture, by the way, the two circles on the right are slightly closer to each other than the two circles on the left, and I took advantage of that.
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Are all circles on the same wall? Shouldn't there be three walls in the corner? Can you give a three-dimensional **???
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This is a bit of a profound question that must be thought through.
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Depend on.. I'm going to ...... it myselfJust draw like that. The CAB is 35°, the AB is 4 km long, and the BC is 5 km long.
555..& foam.
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A straight line, if it is a pair of 15 points, now there are 12 intersections, so you can have three lines parallel or 4 lines at the same time at one intersection point.
2.Translate one of the lines so that the angle of intersection of the two lines remains the same. Thus, by translation, all lines can be intersected at one point, and the intersection angle remains the same.
The counter-argument assumes that all the angles of intersection are greater than or equal to each other, and that the angle of a week is greater than 360°, which is obviously not valid.
So at least one corner is less than.
It went out in 4 minutes and 38 seconds.
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