Radical (3x) = radical(x) * radical(3).
3(x-y)
The expression -3(x + 10) is equivalent to -3x - 30. This is because when you distribute the -3 to both terms inside the parentheses, you get -3x - 30. The negative sign in front of the 3 applies to both the x and the 10 when distributing.
2(3x + 4) = 6x + 8 3(x - 5) = 3x - 15 6x + 8 - 3x + 15 = 3x + 23
3x+3-2x=3 x+3=3 x-0
6 radical 6
3x + 3x + 3x = 3* (3x) = 9x
To find an equivalent expression to ( 4 + 3(5 + x) ), first apply the distributive property: ( 3(5 + x) = 15 + 3x ). Then, add this result to 4: ( 4 + 15 + 3x = 19 + 3x ). Thus, an equivalent expression is ( 19 + 3x ).
To convert an exponential expression to an equivalent radical expression, you can use the relationship ( a^{m/n} = \sqrt[n]{a^m} ). For example, the expression ( x^{3/2} ) can be rewritten as ( \sqrt{x^3} ) or ( \sqrt{x^3} = x^{3/2} ). If you provide a specific exponential expression, I can give you its corresponding radical form.
To simplify the expression ((7x - 5) - (3x - 2)), first distribute the negative sign: (7x - 5 - 3x + 2). Next, combine like terms: (7x - 3x = 4x) and (-5 + 2 = -3). Thus, the equivalent expression is (4x - 3).
-9
The expression (3(x + 2)) can be simplified using the distributive property. By multiplying 3 with both terms inside the parentheses, we get (3x + 6). Thus, the equivalent expression is (3x + 6).
3(x-y)
The expression -3(x + 10) is equivalent to -3x - 30. This is because when you distribute the -3 to both terms inside the parentheses, you get -3x - 30. The negative sign in front of the 3 applies to both the x and the 10 when distributing.
2(3x + 4) = 6x + 8 3(x - 5) = 3x - 15 6x + 8 - 3x + 15 = 3x + 23
2(3x + 4) = 6x + 8 3(x - 5) = 3x - 15 6x + 8 - 3x + 15 = 3x + 23
The expression ( 18^{\frac{1}{2}} ) represents the square root of 18. Therefore, the equivalent radical expression is ( \sqrt{18} ), which can also be simplified to ( 3\sqrt{2} ) since ( 18 = 9 \times 2 ).
To simplify the expression (3x \times 3(xy)), you first multiply the coefficients and then the variables. The coefficients (3) and (3) multiply to give (9), and the variables (x) and (xy) combine to give (x^2y). Therefore, the equivalent expression is (9x^2y).