Short for Monday to Sunday

Short for Monday to Sunday


Mon Monday
Tue Tue
Wednesdays
Thu thu
Fri Friday
Sat on Saturday
Sun on Sunday



Watch last Monday to Sunday


Mo: Monday;
Tu: Tuesday, i.e. Tuesday;
We: Wednesday, that is, Wednesday;
Th: Thursday;
Fr: Friday;
Sa: Saturday;
Su: Sunday
(P.S. common to all electronic watches)



English translation
In my junior high school life
2. One morning
3. In learning
4. Plan for


1.During my middle school life
2.The morning of a day
3.In study
4.The plan about,



If △ ABC ≌ Δ DEF is known, BC = EF = 6cm, and the area of △ ABC is 18cm, then the height of EF is________ .


Because △ ABC ≌ △ def
The area of △ ABC is 18 cm and 178 cm;
So the area of △ DEF is 18cm and 178;
The area of △ def = EF * height on the edge of EF / 2
Height on edge of EF = 6cm



Is along with followed by predicate singular or plural


Look at the subject in front of along with. If it's singular, use the singular. If it's plural, use the plural



As shown in the figure, in △ ABC, ∠ ACB = 90 °, D and E are two points on the edge of AB, and ad = AC, be = BC. (1) let ∠ a = 60 ° to find the degree of ∠ DCE; (2) let ∠ a = 50 ° to find the degree of ∠ DCE; (3) let ∠ a = a to find the degree of ∠ DCE; (4) please summarize a general conclusion according to the result of solving the problem


Ad = AC, and the \ \\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\so (1) let ∠ a = 60 ° and find ∠ DCE =(2) set ∠ a = 50 ° to get ∠ DCE = 45 °; (3) set ∠ a = a to get ∠ DCE = 45 °; (4) set ∠ DCE = 45 °



Put, seeds, into, some, l, pot, a


i put some seeds into a pot



There is a square flower bed with a side length of 5 meters in the Yangtze park. There is a 1-meter-wide path around the flower bed. Do you know the area of the path?


(5+1+1)^2-5^2=24(m2)



A box of apples, right?


That's right. Meaning: a box of apples
If you want to use two boxes of apples, it is: two boxes of apples
Two can be changed to any number more than one



In the triangle ABC, the angle a is equal to 60 degrees, B + C = 4?


The cosine theorem is as follows
a^2=b^2+c^2-2bc cosA=(b+c)^2-2bc-2bc*cos60
=16-3bc
Because B + C > = 2 radical (BC), that is BC