- #1
pliu123123
- 43
- 0
is the answer of [tex]C^{1}_{1/2}=2[/tex]?
is that meant:
we have 1 piece, what is the combination of 1-half?
thank you very much
is that meant:
we have 1 piece, what is the combination of 1-half?
thank you very much
Nebuchadnezza said:No, it is C. Or it really deppends, if you integrate with respect to C, then clearly the answer is 1/2.
If C is a constant, and you integrate with respect to x, then your integral really says.
[tex] \int_{1/2}^{1} \, \text{dx} \, = \, \int_{x=1/2}^{x=1} \, \text{dx} \, = \, C|_{x=1/2}^{x=1} \, = \, C [/tex]
Otherwise
[tex] \int_{1/2}^{1} 1 \, \text{dx} \, = \, \int_{x=1/2}^{x=1} 1 \, \text{dx} \, = \, x |_{x=1/2}^{x=1} \, = \, (1)-(\frac{1}{2}) \, = \, \frac{1}{2} [/tex]
Yes, 1_C_1/2 is equal to 2. In decimal form, 1_C_1/2 is equal to 2.5. However, in binary form, it is equal to 10, which is equivalent to 2 in the decimal system.
To convert 1_C_1/2 to decimal form, we first need to convert it to binary form. 1_C_1/2 in binary is equivalent to 10. Then, we can use the place value system to convert each digit to decimal form. 1 in the binary system is equal to 1 in the decimal system, and 0 in the binary system is equal to 0 in the decimal system. So, 10 in binary is equal to 2 in decimal form.
In binary form, 1_C_1/2 is equal to 10. This means that there is 1 one and 0 zeros, which is equivalent to the decimal number 2. In binary form, each digit represents a power of 2, with the rightmost digit being 2^0 and the leftmost digit being 2^(n-1), where n is the number of digits. So, in 1_C_1/2, the rightmost digit is 2^0, which is equal to 1, and the leftmost digit is 2^1, which is equal to 2.
In binary form, each digit represents a power of 2. So, when we have 1_C_1/2, we have 1 one and 0 zeros, which is equivalent to 2. In other words, we can think of 1_C_1/2 as having 1 group of 2 and 0 groups of any other power of 2. This is why it is equal to 2 in binary form.
Yes, 1_C_1/2 can also be represented in hexadecimal form, which is commonly used in computer programming. In hexadecimal form, 1_C_1/2 is equal to 2.5. This is because in hexadecimal, the letter C represents the decimal number 12, and when converted to binary, it is equal to 1100. Then, we can use the same method as in question 2 to convert it to decimal form, which is 2.5.