/* Vertical Histogram of words in a Sentence */ #include<stdio.h> #define MAXWL 20 /* Maximum length of a word */ #define MAXNO 25 /* Maximum No of words in a sentence */ int main(void) { int word[MAXNO]; int i,c,j,nc,nw; for(i=0;i<MAXNO;++i) word[i]=0; nc = nw = 0; while( (c=getchar()) != EOF) { ++nc; if( c ==' ' c ==' ' c ==' ') { word[nw] = nc -1; /* -1 for excluding the space in the word length */ ++nw; nc = 0; /* resetting the word-length for the next word */ } } for( i = MAXWL; i >= 1; --i) { for(j=0;j <= nw;++j) { if( i <= word[j]) putchar('*'); else putchar(' '); } putchar(' '); } return 0; }
The average bond length of a C-C bond in ethanol is around 1.54 angstroms, while the C-O bond length is approximately 1.43 angstroms.
The root word for length in the metric system is "meter."
The word "length" is the noun form of the word "long." An example of a sentence using the word "length" is "The box has a width of 2 feet and a length of 7 feet."
C. 1.201386 metersC. 1.201386 meters
There is one sound or syllable in the word length.
the sine rule, angle (a) and opposite length is eaqual to angle (b) and opposite length. which are also equal to angle (c) and opposite length. Sin A = Sin B = Sin C ------- -------- ---------- a -------- b -------- c
There is one sound or syllable in the word length.
As the bond order of a C-C bond increases, the C-H bond length generally decreases. This is because an increase in bond order indicates a stronger bond, leading to a reduction in bond length. Conversely, a decrease in bond order would result in longer C-H bond lengths.
The length of a linear continuous chain of 18 carbon atoms would be approximately 22.5 nanometers. Each carbon-carbon bond has a length of about 0.154 nanometers, and with 17 bonds between 18 carbon atoms, the total length would be approximately 22.5 nanometers.
The bond length in a typical carbon-carbon (C-C) single bond is approximately 1.54 angstroms. This bond length can vary slightly depending on the specific chemical environment and hybridization of the carbon atoms involved.
The coefficient of linear expansion for aluminum is 0.000023/°C. To find the temperature change required for a 1cm increase in length, we can use the formula: ΔL = αL0ΔT, where ΔL is the change in length, α is the coefficient of linear expansion, L0 is the original length, and ΔT is the temperature change. Substituting in the values: 0.01m = 0.000023/°C * 2.5m * ΔT. Solving for ΔT gives ΔT ≈ 17.39°C. Therefore, the length of the aluminum rod will change by 1cm at the temperatures 18°C + 17.39°C = 35.39°C and 18°C - 17.39°C = 0.61°C.