Any time you throw a zero in there, the answer will be zero.
To write the number 100102200 in expanded form, you break it down according to the value of each digit. It can be expressed as: (1 \times 10^8 + 0 \times 10^7 + 0 \times 10^6 + 1 \times 10^5 + 0 \times 10^4 + 2 \times 10^3 + 2 \times 10^2 + 0 \times 10^1 + 0 \times 10^0). Simplifying this, it becomes (100000000 + 0 + 0 + 100000 + 0 + 2000 + 200 + 0 + 0), which equals (100000000 + 100000 + 2000 + 200).
The binary number 01110 in base 10 can be calculated by multiplying each digit by 2 raised to the power of its position, starting from the right (position 0). This gives: (0 \times 2^4 + 1 \times 2^3 + 1 \times 2^2 + 1 \times 2^1 + 0 \times 2^0), which simplifies to (0 + 8 + 4 + 2 + 0 = 14). Therefore, 01110 in base 10 is 14.
Any value raised to the power 'zero'(0) equals '1'. Hence 2^(0) = 1 10 ^(0) = 1 Hence 2^(0) X 10^(0) = 1 x 1 = 1 the answer.
To find the base 10 representation of the binary number 1100110, first convert it to decimal. The binary number 1100110 equals (1 \times 2^6 + 1 \times 2^5 + 0 \times 2^4 + 0 \times 2^3 + 1 \times 2^2 + 1 \times 2^1 + 0 \times 2^0), which calculates to (64 + 32 + 0 + 0 + 4 + 2 + 0 = 102). Now, raising this to the power of two, (102^2) equals 10,404.
In expanded notation using powers of ten, 250,000 can be expressed as (2 \times 10^5 + 5 \times 10^4 + 0 \times 10^3 + 0 \times 10^2 + 0 \times 10^1 + 0 \times 10^0). Simplifying this, it becomes (2 \times 100,000 + 5 \times 10,000). Thus, the expanded form is (200,000 + 50,000).
Any value raised to the power 'zero'(0) equals '1'. Hence 2^(0) = 1 10 ^(0) = 1 Hence 2^(0) X 10^(0) = 1 x 1 = 1 the answer.
In expanded notation using powers of ten, 250,000 can be expressed as (2 \times 10^5 + 5 \times 10^4 + 0 \times 10^3 + 0 \times 10^2 + 0 \times 10^1 + 0 \times 10^0). Simplifying this, it becomes (2 \times 100,000 + 5 \times 10,000). Thus, the expanded form is (200,000 + 50,000).
527,519 = 500,000 + 20,000 + 500 + 10 + 9 5 4 2 1 ( 5 times 10 ) + ( 2 times 10 ) + ( 5 times 10 ) + (1 times 10 ) + 0 ( 9 times 10 ) 5 times 1,000,000 + 2 times 10,000 + 1 times 10 + 9 times 1
The sequence "110101" is a binary number, which is a base-2 numeral system that uses only two digits: 0 and 1. In decimal (base-10), this binary number converts to 53. Each digit represents a power of 2, starting from the rightmost digit, which represents (2^0), and moving left. Therefore, it can be calculated as (1 \times 2^5 + 1 \times 2^4 + 0 \times 2^3 + 1 \times 2^2 + 0 \times 2^1 + 1 \times 2^0).
100101 1 times 2^0 = 1 PLUS 0 times 2^1 = 0 PLUS 1 times 2^2 = 4 PLUS 0 times 2^3 = 0 PLUS 0 times 2^4 = 0 PLUS 1 times 2^5 = 32 EQUALS 37
(4.9 × 10^-2) × (9.8 × 10^2) = (4.9 × 9.8) × 10^(-2 + 2) = 48.02 × 10^0 = (4.802 × 10^1) × 10^0 = 4.802 × 10^(1 + 0) = 4.802 × 10^1
0 = 0/10, 1/2 = 5/10 and 1 = 10/10 so 6/10 is nearest to 5/10 or 1/2.
100 = (1 x 10^2) + (0 x 10^1) + (0 x 10^0) or 1 x 10^2
[(4 * 10^2) + (0 * 10^1) + (0 * 10^0)] + [(1 * 10^1) + (0 * 10^0)]
21000 = (2 x 10000) + (1 x 1000) + (0 x 100) + (0 x 10) + (0 x 1) OR (2 x 10^4) + (1 x 10^3) + (0 x 10^2) + (0 x 10^1) + (0 x 10^0)
(73)10 = (1 0 0 1 0 0 1)2
It is: 10 times 1/2 = 5