Here are the conversions as requested:

1. 1100011100111 (binary) = 6375 (Hindu-Arabic number)
2. 1110010101 (binary) = 917 (Hindu-Arabic number)
3. 4618 (Hindu-Arabic number) = 1001000001010 (binary)
4. 101110011 (binary) = 371 (Hindu-Arabic number)
5. 610 (Hindu-Arabic number) = 1001100010 (binary)
6. 2359 (Hindu-Arabic number) = 100100110111 (binary)
7. 110011101 (binary) = 413 (Hindu-Arabic number)
8. 1011011 (binary) = 91 (Hindu-Arabic number)
9. 1386 (Hindu-Arabic number) = 10101101010 (binary)
10. 6320 (Hindu-Arabic number) = 1100010110000 (binary)

Would you like any further details or have any questions?

Here are 5 related questions to deepen understanding:

1. How do you convert a binary number to a decimal (Hindu-Arabic) number?
2. What is the binary representation of the number 1234?
3. Can binary numbers be used for arithmetic operations like addition and subtraction?
4. What is the significance of base-2 (binary) in computing systems?
5. How do you convert a decimal number to a binary number manually?

Tip: Remember, when converting a binary number to decimal, each digit represents a power of 2, starting from the rightmost digit which represents $2^0$.