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.
-9
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).
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 ).
In a mathematical sense, 3x isn't an equation, but an expression. In this expression, 3 is a coefficnet.