Repeatedly divide by 5 (noting the remainders) until the quotient is zero. Then write the remainders out in reverse order.
Convert the base 10 numeral to a numeral in the base indicated. 503 to base 5
1225 = 1 x 52 + 2 x 5 + 2 = 3710
To convert the number (131_5) from base 5 to base 10, you multiply each digit by (5) raised to the power of its position, starting from the right (position 0). So, (1 \times 5^2 + 3 \times 5^1 + 1 \times 5^0) equals (1 \times 25 + 3 \times 5 + 1 \times 1), which simplifies to (25 + 15 + 1 = 41). Therefore, (131_5) in base 10 is (41).
You can convert a percentage into a whole number by dividing it by 100. For example, if we have 500%, to convert this into a whole number you do: 500/100 = 5 Thus 500% is equivalent to 5.
To convert a number to a percentage multiply by 100%. 5½ = 5½ × 100 % = 5.5 × 100 % = 550 %.
Convert the base 10 numeral to a numeral in the base indicated. 503 to base 5
Since 52 = 25, and twice 25 is 50, the answer is 200.
To add two numbers in different bases, we first convert them to the same base. In this case, we convert 43 base 5 to base 10, which is 23. Then we convert 24 base 5 to base 10, which is 14. Adding 23 and 14 in base 10 gives us 37. Finally, we convert 37 back to base 5, which is 112. So, 43 base 5 plus 24 base 5 equals 112 base 5.
To convert a number from base 5 to base 10, you multiply each digit by 5 raised to the power of its position from the right, starting at 0. In this case, for the number 43 base 5, you would calculate (4 * 5^1) + (3 * 5^0) = (4 * 5) + (3 * 1) = 20 + 3 = 23 base 10. Thus, 43 base 5 is equal to 23 base 10.
142120
1225 = 1 x 52 + 2 x 5 + 2 = 3710
The 2013 Audi RS-5 has a 4.2 L base engine size.
The 2013 Mazda CX-5 has a 2.0 L base engine size.
The 2013 BMW 5-Series has a 2.0 L base engine size.
The 2013 Mazda CX-5 has a 8 ft. 10.3 in. (106.3 in.) wheel base.
The 2013 BMW 5-Series has a 9 ft. 8.9 in. (116.9 in.) wheel base.
To convert the number (131_5) from base 5 to base 10, you multiply each digit by (5) raised to the power of its position, starting from the right (position 0). So, (1 \times 5^2 + 3 \times 5^1 + 1 \times 5^0) equals (1 \times 25 + 3 \times 5 + 1 \times 1), which simplifies to (25 + 15 + 1 = 41). Therefore, (131_5) in base 10 is (41).