There is absolutely no difference between square metre and metre square. Some people prefer to say metre square instead of square metre, but no matter what, it doesn't make a difference. They both mean a square with the dimensions of 1m by 1m.
there is definitely a difference! 4 square meters would look like 4 tiles lined up next to each other ex: . . . . 4 square meters = 4
while 4 meter square would show 4 squared like this: . . . . . . . . . . . . . . . . 4 squared = 4x4=16
Sorry i did not have blocks or tiles to use :(
Yes, you are right. The amazing part is 1, whose square is the same. However, 2 meters squared would yield 4 square meters whereas 1,4142135623730950488016887242097 shall yield 2 square meters and so on and so forth with other numbers. In reverse is also true. The square root of 1 is 1 but the square root of 2 is as mentioned above. Even more fascinating is 2 whose multiplication to itself is the same as its addition to itself. It is a very special concept. No other number has the same attributes. Theory of numbers is the most fascinating study in Mathematics.
8m2 would be a square measuring 8 meters on each side which would equal 64 square meters. 8square meters could be any shape containing a total area of 8 meters: for instance an area 4m * 2m would be 8 sq m
8 m2 is the same as 8 square metres. The superscript 2 (2) is a maths symbol that stands for squared.
8/4 = 2 metres wide
The LCM is 56m^4.
Answer 1:No, you can divide it by 5.8000002+10000000+3 = 1800000518000005 is divisible by 5Answer 2:I do not understand the above answer. It seems to me that the question itself does not provide enough information to answer.What is the value of "m"? Does the "2" in "8m2" represent that we are to square the product of "8" and "m"?Or is there a standard value of "m" that I am unaware of, or is it just taken to mean "meters" and thus is irrelevant to the equation?But if it is for "meters", then 16 plus 10 plus 3 is 29 and that is a prime number, and cannot be divided by 5.The first person answering seems to be making the assumption that the "m" stands for "million", and that 8m2 therefore means 8,000,002, and the 10m means 10,000,000. I am unaware of such a means of notation. Even if one took "m" to be 1,000,000 then the customary way of showing 8,000,002 would be 8.000002m, not 8m2.
Are you asking us to 'factor' that expression ?Is that perhaps the question ?200 m4 + 80 m3 + 8m2=8m2 (25 m2 + 10m + 1) =8m2 (5m + 1) (5m + 1) =8m2 (5m + 1)2or[ 8m (5m + 1) ]2
length is 8m2 and width is 6m2
It depends on the measurements of the walls or how long they are.If the room was square, and each wall measured 2metres, then you multiply the measurements of two sides together to find the area - 2x2=4m2.If it was a rectangular room measuring 2m on two sides and 4 on two sides, multiply 2x4 which equals 8m2.Remember, the formula for working out area or a square or rectangle is length x width.
A rectangle is one of the six faces of a cuboid (a rectangular parallelepiped). The area of a rectangle 4m long and 2m wide is 8m2. Multiply this by the thickness (or depth) of the cuboid to obtain its volume.
A3 is approx 193.75 in2 The A series of paper is designed so that A(n+1) is half the area of An and A0 is 1m2. ⇒ A3 is half A2 is half A1 is half A0 ⇒ A3 is 1/8m2 = 0.125m2 1m = 100cm 1m2 = 1m x 1m = 100cm x 100cm = 10000cm2 1in =2.54cm (exactly) 1in2 = 1in x 1in = 2.54cm x 2.54cm = 6.4516cm2 ⇒ A3 = 0.125m2 = 1250cm2 = 1250 ÷ 6.4516 in2 ~= 193.75 in2
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1i6 9s 35,B 1gd 9g 32,B 1ev 9c 2s,B 1dk 8o 3g,B 1cb 84 3l,B 1al 81 2s,B 15l 6n 3i,B 13k 5r 3l,B 114 53 3c,B 137 72 39,B 10s 69 3k,B v3 4h 46,B uo 4h 8m,B s1 5f 3e,B PC 3o 3o,G 3af l3 7n,G 3fu mg 7p,G 3jc mn 7i,G 40t s1 5u,G 3t7 q5 4e,G 3om pf 53,G 3j5 or 53,G 3er n1 4l,G 395 m1 4s,G 36g la 66,G 311 l3 5r,G 2tt kc 61,G 2qh j9 60,G 2nl io 6s,G 2mi il 6k,G 2l5 hd 6o,G 2ej fu 6f,G 2i3 h3 83,G 2gp gk 6r,G 2bk g3 71,G 28s ej 72,G 29t er 73,G 2cn fp 6r,G 2bc ee 6k,G 26f eh 6h,G 252 do 6f,G 23i dv 6r,G 21f cv 6o,G 1v9 cv 6d,G 1jk 9m 6p,G 1nc ba 79,G 1pn a7 6u,G 1pn bu 6l,G 1tk bs 6v,G 1sp CD 71,G 1m2 ak 62,G 1lo 9c 6h,G 1i2 9m 47,G 1dh 8t 6j,G 1bv 7n 6i,G 19a 7l 64,G 17o 6k 64,G 17j 6k 6f,G 15b 6d 5n,G 148 52 68,G vk 3v 6a,G 5na -1dv 2h,G 5ja -1c5 2m,G 5hf -18s 2g,G 5l2 -152 18,G 5hm -133 2c,G 5jk -v4 1l,G 5ge -tb 2k,G 5en -qv 34,G 5e6 -n2 2j,G 5cp -jd 21,G 59f -if 38,G 55q -hh 31,G 512 -g2 36,G 4ur -cc 2o,G 4ta -8i 3g,G 4q8 -5l 3k,G 4ph -b 3i,G 4of 1o 3b,G 4ls 6p 49,G 4o9 2m 4h,G 4qa -14 4l,G 4v0 -1b 46,G 4sr -69 46,G 4v8 -7h 4a,G 52j -7r 3h,G 52k -7a 3d,G 55b -37 2r,G 522 -16 37,G 50j 1t 32,G 50l 2f 3o,G 4u8 3d 3m,G 4vi 4j 3j,G 501 56 3q,G 4st 62 3i,G 4t2 7m 3r,G 4rj 8n 3k,G 4q8 9e 3l,G 4om a2 41,G 4nr bp 4c,G 4lv cc 4a,G 4ka e1 43,G 4k7 ed 4b,G 4ka gh 4k,G 4ic fl 3u,G 4gv g2 4b,G 4e4 j3 3t,G 4eh hh 4t,G 4fa h5 4o,G 47j lr 46,G 49e m7 4b,G 4ah la 4q,G 4a5 j9 4i,G 4b1 ji 4e,G 4ar hn 3d,G 481 kc 2l,G 47d lp 43,G 432 n8 3m,G 40i qc 36,G 3u1 su 34,G 3nq 103 2s,G 3l7 139 3r,G 3h8 13b 3s,G 3e8 14j 3h,G 3cp 15u 3u,G 399 16f 3c,G 36k 16i 4e,G 35q 174 4f,G 336 17b 4d,G 2vt 17l 47,G 2sp 18r 55,G 2pu 18g 5f,G 2m1 18o 4m,G 2i5 181 5r,G 2ep 173 63,G 29f 16v 5g,G 23t 15s 44,G 1vd 12v 65,G 1r5 10d 69,G 1mu td 6h,G 1l5 qa 6u,G 1h8 MD 6q,G 1eg kt 69,G 1e7 hh 6s,G 1ak du 70,G 19t eg 7f,G 170 ch 75,G 12n 9t 7d,G 11m 91 6u,G v2 6m 6u,G ta 5o 7d,G r0 3s 78,G pl 2r 79,G l1 35 5j,G hc 1t 6h,G eq 1e 6b,G d7 19 55,G 96 m 4k,B 5pb -1hc i,B 5og -1fu r,B 5o7 -1ep b8,B 5o7 -1db b8,B 5nt -1bk e,B 5nk -1a6 b8,B 5n2 -18o e,B 5mg -171 b,B 5lb -15j 15,B 5kf -146 r,B 5k6 -131 i,B 5k6 -11j b8,B 5jt -10e i,B 5jk -v0 e,B 5jb -ti b8,B 5if -s5 r,B 5ht -r0 r,B 5h1 -pi r,B 5gf -o4 i,B 5fs -ml q,B 5f1 -l7 15,B 5ef -k3 12,B 5ds -il e,B 5da -hg 12,B 5c5 -et l,B 5ba -df r,B 5an -c2 r,B 5a5 -ak r,B 599 -9f 15,B 57r -81 1d,B 579 -6s i,B 564 -4a u,B 54m -2s 1d,B 538 -1e 1d,B 52m 0 e,B 52m 1e b8,B 524 2j r,B 50p 41 1a,B 4vb 5f 1d,B 4u6 6k 1d,B 4t1 7p 1d,B 4rj 97 1d,B 4qf ab 1d,B 4p1 bp 1d,B 4ns cu 1d,B 4me ec 1d,B 4l9 fi 1c,B 4js gv 1d,B 4ie hi 24,B 4h9 in 1d,B 4fr k4 1d,B 4ed li 1d,B 4d8 ls 2c,B 4bq m5 2c,B 4ad NJ 1d,B 48v o5 2c,B 47h on 1o,B 45q q5 1j,B 44l qo 1v,B 43g ra 1o,B 41p t1 1d,B 40k u6 1d,B 3vg v1 1o,B 3u2 vt 1o,B 3sk 10f 1o,B 3rf 112 28,B 3q1 11k 1v,B 3ot 11t 2c,B 3nf 12p 1l,B 3m1 13b 2c,B 3ks 146 1l,B 3jn 15b 1d,B 3ij 15b 2q,B 3h5 15k 2c,B 3fn 16g 1v,B 3e9 16g 2q,B 3cr 16p 2c,B 3bm 17l 1l,B 3a8 17l 2q,B 392 17j 2t,B 386 18e 1d,B 36m 199 2g,B 35h 199 2q,B 340 19g 2o,B 32v 19k 2k,B 31p 19t 2a,B 30j 1a3 2d,B 2v7 1a7 2q,B 2u2 1a1 3b,B 2sk 1ag 1o,B 2rc 1an 2e,B 2qa 1ar 2q,B 2ov 1at 2l,B 2nq 1at 2q,B 2ml 1au 2o,B 2l5 1b0 2n,B 2k0 1b0 2q,B 2ir 1ar 31,B 2hi 1ag 3c,B 2g4 1ac 2t,B 2ek 1ab 2q,B 2dd 1a8 2u,B 2c5 1a7 2s,B 2ar 1a1 34,B 297 19s 2q,B 281 19p 2u,B 26m 191 3l,B 25s 18d 41,B 24e 180 2m,B 22t 17n 34,B 21r 17l 2v,B 1vm 16e 46,B 1up 15q 3t,B 1tf 154 3n,B 1s8 149 3q,B 1qk 13a 41,B 1pf 12e 41,B 1np 11b 3t,B 1mk 107 46,B 1l6 uv 45,B 1kb u8 42,B 1iv st 47,B 1hp rp 47,B 1gp qh 4f,B 1fq PC 4c,B 1f2 o9 4g,B 1e2 mr 4h,B 1co ld 48,B 1bs k7 4i,B 1a6 ig 47,B 199 hl 46,B 17r g7 47,B 16d ep 47,B 150 db 47,B 13r c6 47,B 12m b1 47,B 118 9k 47,B vq 86 47,B um 72 46,B t8 5l 46,B rr 4i 43,B qm 49 38,B pb 3v 39,B o6 38 42,B mo 32 30,B la 2r 35,B k5 2m 31,B ij 2i 2u,B gs 1v 38,B fh 1l 31,B e3 1d 34,B cg 1a 2q,B av 17 2u,B 9q 12 33,B 8b r 32,B 6k r 2q