All categories

3 years ago

The names of the polygons 1-100

Mathematics

1 answer:

Anton [14]3 years ago

7 0

Answer:

1 monogon (Monogon and digon can only

2 digon be used in rather special

3 trigon, triangle circumstances.

Trigon and

4 tetragon, quadrilateral tetragon are alternatives to

5 pentagon triangle and quadrilateral;

6 hexagon the adjectival forms trigonal

7 heptagon and tetragonal are more common.)

8 octagon

9 enneagon

10 decagon

11 hendecagon

12 dodecagon

13 triskaidecagon

14 tetrakaidecagon, tetradecagon

15 pentakaidecagon, pentadecagon

16 hexakaidecagon, hexadecagon

17 heptakaidecagon

18 octakaidecagon

19 enneakaidecagon

20 icosagon

21 icosikaihenagon, icosihenagon

22 icosikaidigon

23 icosikaitrigon

24 icosikaitetragon

25 icosikaipentagon

26 icosikaihexagon

27 icosikaiheptagon

28 icosikaioctagon

29 icosikaienneagon

30 triacontagon

31 triacontakaihenagon

32 triacontakaidigon

33 triacontakaitrigon

34 triacontakaitetragon

35 triacontakaipentagon

36 triacontakaihexagon

37 triacontakaiheptagon

38 triacontakaioctagon

39 triacontakaienneagon

40 tetracontagon

41 tetracontakaihenagon

42 tetracontakaidigon

43 tetracontakaitrigon

44 tetracontakaitetragon

45 tetracontakaipentagon

46 tetracontakaihexagon

47 tetracontakaiheptagon

48 tetracontakaioctagon

49 tetracontakaienneagon

50 pentacontagon ...

60 hexacontagon ...

70 heptacontagon ...

80 octacontagon ...

90 enneacontagon ...

100 hectogon, hecatontagon

1000 chiliagon

10000 myriagon

Step-by-step explanation:

You might be interested in

For problems a - d, write the function in the form LaTeX: y=ab^x. y = a b x . a) LaTeX: y=3\sqrt{4^{2x}} y = 3 4 2 x b) LaTeX: y

elixir [45]

Step-by-step explanation:

To write the equation in LaTeX in form y = ab^x or $ab^x$ for y = abx .........(1)

(a) LaTeX: y=3\sqrt{4^{2x}} y = 3 4 2 x can be written in mathematical form as

$y=3\sqrt{4^{2x}}$ ; y = 342x

on comparing with equation (1) we get a =3 and b =4

⇒y = 34^x or $34^x$

(b) LaTeX: y=\frac{\sqrt[3]{5^{3x}}}{2} y = 5 3 x 3 2 can be written in mathematical form as

$y=\frac{\sqrt[3]{5^{3x}}}{2}$ ; y = 342x

on comparing with equation (1) we get a =0.5 and b =5

⇒y = $\frac{1}{2}5^x$

(c)LaTeX: y=8^{x+2} y = 8 x + 2 can be written in mathematical form as

$y=8^{x+2}$

on comparing with equation (1) we get a =64 and b =8

y = $64 . 8^x$

(d)LaTeX: y=\frac{3^{2x+1}}{\sqrt{3^{2x}}} can be written in mathematical form as

$y=\frac{3^{2x+1}}{\sqrt{3^{2x}}}$ = $3^{x+1}$ = $3 . 3^x$

on comparing with equation (1) we get a =3 and b =3

y = $3 . 3^x$

7 0

3 years ago

Ms. Hernandez gave her students a biology test last week. Here are the test scores for each of the eleven students. Complete the

AnnyKZ [126]

Answer:

Step-by-step explanation:

8 0

2 years ago

Read 2 more answers

Help I will mark you brainlist

vampirchik [111]

Answer:

D: 16.5

Step-by-step explanation:

Here,

Area of trapezium is 1/2 sum of parallel sides*height

as given,

1/2 (8+3)*3

1/2*33

16.5

Hope it helps!!

6 0

2 years ago

Solve using the quadratic formula.<br>-v^2 + 9v - 5 = 0

timama [110]

Answer:

v = 9/2 + sqrt(61)/2 or v = 9/2 - sqrt(61)/2

Step-by-step explanation:

Solve for v over the real numbers:

-v^2 + 9 v - 5 = 0

Multiply both sides by -1:

v^2 - 9 v + 5 = 0

Subtract 5 from both sides:

v^2 - 9 v = -5

Add 81/4 to both sides:

v^2 - 9 v + 81/4 = 61/4

Write the left hand side as a square:

(v - 9/2)^2 = 61/4

Take the square root of both sides:

v - 9/2 = sqrt(61)/2 or v - 9/2 = -sqrt(61)/2

Add 9/2 to both sides:

v = 9/2 + sqrt(61)/2 or v - 9/2 = -sqrt(61)/2

Add 9/2 to both sides:

Answer: v = 9/2 + sqrt(61)/2 or v = 9/2 - sqrt(61)/2

8 0

2 years ago

What is 8,752 rounded to the nearest hundred

nydimaria [60]

8800 Since the number in the tens place is 5, the number in the hundreds place goes up. 0-4 rounds down 5-9 rounds up

5 0

3 years ago

Read 2 more answers