it means theyre sending you kisses and the c is a typo
Its a face. The mouth is c and the eyes are x. You see, the eyes are the eyes of xD and the mouth is the smile of c:. Hope this helps!
2. Which of the following is a phrasal compound? a. United States of America b. Spring-blooming tree c. Text message d. All of the above
To delete your message recipients, You go to send a text and when the name or number is highlighted you Press the C button and it deletes it :)
It's a face. With the eyes of xD and the mouth of c:
There is no "C" in message.
To solve the problem (7\text{c} , 3\text{fl oz} - 3\text{c} , 4\text{fl oz}), first convert the measurements to a common unit. This can be done by converting the fluid ounces into cups (since 1 cup = 8 fl oz): (3 \text{ fl oz} = \frac{3}{8} \text{c}) and (4 \text{ fl oz} = \frac{4}{8} \text{c} = \frac{1}{2} \text{c}). Now, the equation becomes (7\text{c} + \frac{3}{8}\text{c} - 3\text{c} - \frac{1}{2}\text{c}). Combining these gives (4\text{c} + \frac{3}{8}\text{c} - \frac{4}{8}\text{c} = 4\text{c} - \frac{1}{8}\text{c} = \frac{32}{8}\text{c} - \frac{1}{8}\text{c} = \frac{31}{8}\text{c}), resulting in (3 \text{c} , 7.5 \text{fl oz}) after converting back to cups and fluid ounces.
"c sur" is text language for "c'est sur", meaning "that's sure" in English.
In the source, you mean? Use a text-editor.
In C++, you can write comments two different ways. The old way, which is C compatible, is to bracket the commented text with /* and */. These comment operators extend across lines. The new way, for C++, is the single line comment. You start the comment with //, and everything from that point to the end of the current line is a comment.Note: You can use the preprocessor as well:#if 0Many many lines of comments#endif
It may mean to see and acknowledge a message or to be present in a chat, especially in a work or social context.
It means you have unplugged your Korean USB modem and your computer just recognized it - plug it back in and the message will disappear.
To calculate the final concentration of a solution, you can use the formula: [ \text{C}_1 \times \text{V}_1 = \text{C}_2 \times \text{V}_2 ] where ( \text{C}_1 ) is the initial concentration, ( \text{V}_1 ) is the initial volume, ( \text{C}_2 ) is the final concentration, and ( \text{V}_2 ) is the final volume. If you know the initial concentration and volume and the final volume, you can rearrange the formula to solve for ( \text{C}_2 ): [ \text{C}_2 = \frac{\text{C}_1 \times \text{V}_1}{\text{V}_2} ].