f7d60d7d-4990-4cbb-8c04-80187f208cb9 14 4 5 false false 0 decimal

&[DATE] &[TIME] - &[FILENAME]

n 10 :

<--- This is the variable I am experimenting with

P 1 kN * :

H 10 m * :

e 1000 mm * :

p P n / : kN 0.1

h H n 1 + / : m 0.9091

F.x n p * e * n 1 + (h * / : kN 0.1

range.M.neg 0 n range : 012345678910111 mat

range.x 0 n 1 + (range : 01234567891011121 mat

i 1 n 1 + (range M.neg i el range.M.neg i el p * e * : for

j 1 n 1 + (range x.lim j el range.x j el H n 1 + / * range.x j 1 + el H n 1 + / * 12 mat : for

M.neg kN m * 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1111 mat

x.lim m 0 0.9091 12 mat 0.9091 1.8182 12 mat 1.8182 2.7273 12 mat 2.7273 3.6364 12 mat 3.6364 4.5455 12 mat 4.5455 5.4545 12 mat 5.4545 6.3636 12 mat 6.3636 7.2727 12 mat 7.2727 8.1818 12 mat 8.1818 9.0909 12 mat 9.0909 1012 mat 111 mat

æ 1 n 1 + (range Moment æ el F.x x * m * M.neg æ el - kN m * / x x.lim æ el 1 el m / x.lim æ el 2 el m / lele / : for

Moment mat2sys

How to construct one continuous function, i.e. f(x)? - Visually better looking - Might be able to compute/plot faster - Makes it easy to find max/min values etc.

Some examples with non-scaleable equations. This is what I am trying to replicate.

n 1 :

P 1 kN * : H 10 m * : e 1000 mm * : p P n / : h H n 1 + / : F.x n p * e * n 1 + ( h * / : x M F.x x * x 0 h lele F.x x * p e * - x h H ltle 0 cases : x m * M kN m * / 8 1 line

n 3 :

P 1 kN * : H 10 m * : e 1000 mm * : p P n / : h H n 1 + / : F.x n p * e * n 1 + ( h * / : x M F.x x * 0 p * e * - x 0 h * 1 h * lele F.x x * 1 p * e * - x 1 h * 2 h * ltle F.x x * 2 p * e * - x 2 h * 3 h * ltle F.x x * 3 p * e * - x 3 h * n 1 + ( h * ltle 0 cases : x m * M kN m * / 8 1 line

n 10 :

n 100 :

P 1 kN * : H 10 m * : e 1000 mm * : p P n / : h H n 1 + / : F.x n p * e * n 1 + ( h * / : x M F.x x * 0 p * e * - x 0 h * 1 h * lele F.x x * 1 p * e * - x 1 h * 2 h * ltle F.x x * 2 p * e * - x 2 h * 3 h * ltle F.x x * 3 p * e * - x 3 h * 4 h * ltle F.x x * 4 p * e * - x 4 h * 5 h * ltle F.x x * 5 p * e * - x 5 h * 6 h * ltle F.x x * 6 p * e * - x 6 h * 7 h * ltle F.x x * 7 p * e * - x 7 h * 8 h * ltle F.x x * 8 p * e * - x 8 h * 9 h * ltle F.x x * 9 p * e * - x 9 h * 10 h * ltle F.x x * 10 p * e * - x 10 h * 11 h * ltle F.x x * 11 p * e * - x 11 h * 12 h * ltle F.x x * 12 p * e * - x 12 h * 13 h * ltle F.x x * 13 p * e * - x 13 h * 14 h * ltle F.x x * 14 p * e * - x 14 h * 15 h * ltle F.x x * 15 p * e * - x 15 h * 16 h * ltle F.x x * 16 p * e * - x 16 h * 17 h * ltle F.x x * 17 p * e * - x 17 h * 18 h * ltle F.x x * 18 p * e * - x 18 h * 19 h * ltle F.x x * 19 p * e * - x 19 h * 20 h * ltle F.x x * 20 p * e * - x 20 h * 21 h * ltle F.x x * 21 p * e * - x 21 h * 22 h * ltle F.x x * 22 p * e * - x 22 h * 23 h * ltle F.x x * 23 p * e * - x 23 h * 24 h * ltle F.x x * 24 p * e * - x 24 h * 25 h * ltle F.x x * 25 p * e * - x 25 h * 26 h * ltle F.x x * 26 p * e * - x 26 h * 27 h * ltle F.x x * 27 p * e * - x 27 h * 28 h * ltle F.x x * 28 p * e * - x 28 h * 29 h * ltle F.x x * 29 p * e * - x 29 h * 30 h * ltle F.x x * 30 p * e * - x 30 h * 31 h * ltle F.x x * 31 p * e * - x 31 h * 32 h * ltle F.x x * 32 p * e * - x 32 h * 33 h * ltle F.x x * 33 p * e * - x 33 h * 34 h * ltle F.x x * 34 p * e * - x 34 h * 35 h * ltle F.x x * 35 p * e * - x 35 h * 36 h * ltle F.x x * 36 p * e * - x 36 h * 37 h * ltle F.x x * 37 p * e * - x 37 h * 38 h * ltle F.x x * 38 p * e * - x 38 h * 39 h * ltle F.x x * 39 p * e * - x 39 h * 40 h * ltle F.x x * 40 p * e * - x 40 h * 41 h * ltle F.x x * 41 p * e * - x 41 h * 42 h * ltle F.x x * 42 p * e * - x 42 h * 43 h * ltle F.x x * 43 p * e * - x 43 h * 44 h * ltle F.x x * 44 p * e * - x 44 h * 45 h * ltle F.x x * 45 p * e * - x 45 h * 46 h * ltle F.x x * 46 p * e * - x 46 h * 47 h * ltle F.x x * 47 p * e * - x 47 h * 48 h * ltle F.x x * 48 p * e * - x 48 h * 49 h * ltle F.x x * 49 p * e * - x 49 h * 50 h * ltle F.x x * 50 p * e * - x 50 h * 51 h * ltle F.x x * 51 p * e * - x 51 h * 52 h * ltle F.x x * 52 p * e * - x 52 h * 53 h * ltle F.x x * 53 p * e * - x 53 h * 54 h * ltle F.x x * 54 p * e * - x 54 h * 55 h * ltle F.x x * 55 p * e * - x 55 h * 56 h * ltle F.x x * 56 p * e * - x 56 h * 57 h * ltle F.x x * 57 p * e * - x 57 h * 58 h * ltle F.x x * 58 p * e * - x 58 h * 59 h * ltle F.x x * 59 p * e * - x 59 h * 60 h * ltle F.x x * 60 p * e * - x 60 h * 61 h * ltle F.x x * 61 p * e * - x 61 h * 62 h * ltle F.x x * 62 p * e * - x 62 h * 63 h * ltle F.x x * 63 p * e * - x 63 h * 64 h * ltle F.x x * 64 p * e * - x 64 h * 65 h * ltle F.x x * 65 p * e * - x 65 h * 66 h * ltle F.x x * 66 p * e * - x 66 h * 67 h * ltle F.x x * 67 p * e * - x 67 h * 68 h * ltle F.x x * 68 p * e * - x 68 h * 69 h * ltle F.x x * 69 p * e * - x 69 h * 70 h * ltle F.x x * 70 p * e * - x 70 h * 71 h * ltle F.x x * 71 p * e * - x 71 h * 72 h * ltle F.x x * 72 p * e * - x 72 h * 73 h * ltle F.x x * 73 p * e * - x 73 h * 74 h * ltle F.x x * 74 p * e * - x 74 h * 75 h * ltle F.x x * 75 p * e * - x 75 h * 76 h * ltle F.x x * 76 p * e * - x 76 h * 77 h * ltle F.x x * 77 p * e * - x 77 h * 78 h * ltle F.x x * 78 p * e * - x 78 h * 79 h * ltle F.x x * 79 p * e * - x 79 h * 80 h * ltle F.x x * 80 p * e * - x 80 h * 81 h * ltle F.x x * 81 p * e * - x 81 h * 82 h * ltle F.x x * 82 p * e * - x 82 h * 83 h * ltle F.x x * 83 p * e * - x 83 h * 84 h * ltle F.x x * 84 p * e * - x 84 h * 85 h * ltle F.x x * 85 p * e * - x 85 h * 86 h * ltle F.x x * 86 p * e * - x 86 h * 87 h * ltle F.x x * 87 p * e * - x 87 h * 88 h * ltle F.x x * 88 p * e * - x 88 h * 89 h * ltle F.x x * 89 p * e * - x 89 h * 90 h * ltle F.x x * 90 p * e * - x 90 h * 91 h * ltle F.x x * 91 p * e * - x 91 h * 92 h * ltle F.x x * 92 p * e * - x 92 h * 93 h * ltle F.x x * 93 p * e * - x 93 h * 94 h * ltle F.x x * 94 p * e * - x 94 h * 95 h * ltle F.x x * 95 p * e * - x 95 h * 96 h * ltle F.x x * 96 p * e * - x 96 h * 97 h * ltle F.x x * 97 p * e * - x 97 h * 98 h * ltle F.x x * 98 p * e * - x 98 h * 99 h * ltle F.x x * 99 p * e * - x 99 h * 100 h * ltle F.x x * 100 p * e * - x 100 h * 101 h * ltle 0 cases : x m * M kN m * / 8 1 line