To evaluate the expression ( \frac{3.6 \times 10^8}{1.2 \times 10^3} ), first divide the coefficients: ( \frac{3.6}{1.2} = 3 ). Next, subtract the exponents of 10: ( 10^{8-3} = 10^5 ). Therefore, the result is ( 3 \times 10^5 ).
In the expression 16x^4, the variable x is being raised to the fourth power. This means that x is being multiplied by itself four times. The value of x in this expression is unknown and could be any real number. The expression represents 16 times x raised to the fourth power.
To simplify an absolute value expression, you need to determine the value of the expression inside the absolute value bars and consider whether it is positive or negative. If the expression is non-negative, the absolute value is simply the expression itself. If it is negative, the absolute value is the expression multiplied by -1. For example, |x| can be simplified to x if x ≥ 0, and to -x if x < 0.
24 ÷ 8 x 3 = 9
345 + 356 * 22 = 345 + 7832 = 8177
152
The value of 5.7 multiplied by 10 to the 8th power is 570,000,000.
Let a be any term. Then, the number that is multiplied itself is expressed as: an where a is any real value, and n is any real integer.
In the expression 16x^4, the variable x is being raised to the fourth power. This means that x is being multiplied by itself four times. The value of x in this expression is unknown and could be any real number. The expression represents 16 times x raised to the fourth power.
25
570,000,000
24 ÷ 8 x 3 = 9
345 + 356 * 22 = 345 + 7832 = 8177
1. Anything to the power of 0 is equal to 1.
152
The expression (9x) represents a mathematical term where the variable (x) is multiplied by the constant (9). It indicates that for any value of (x), you can find the product by multiplying that value by (9). This expression is often used in algebraic equations and functions to denote linear relationships.
10
The verbal statement that represents the expression ( 4k ) is "four times a number ( k )." This indicates that the value of ( k ) is being multiplied by four.