A guy had 0.33 he wanted to make it in a rational number. What is his rational number
33/10 is the correct answer because if he have 0.33 and he wanted to turn into a rational number. He had 0 dollar but he have 33 cent so you can but 33/10
Mia had made a equation {x - 2}{x + 3} = 0\) . She wanted to solve step by step. What steps did she take?
Lily have $3.50 and it cost x to get in the game how much is it to get in side the game?
It is 14.00 because 3.50 is multiplied my x. You have to divide by both sides. It will equal 4
Tiana teacher had showed a example of a problem
Example:{4}{x - 1} = 2. What steps did the teacher take with that example.
\(x - 1 = 0\).\(x = 1\) is excluded.Multiply both sides by \((x - 1)\).\(4 = 2(x - 1)\).Distribute the 2: \(4 = 2x - 2\).Add 2 to both sides: \(6 = 2x\).Divide by 2: \(x = 3\\(3\) is not \(1\).Solution: \(x = 3\).
Maya had a rational money equations. It is (x - 12.40 = 25.60\). She needs to find the variable of X. What do x equal
x=38.00 because 12.40 is subtracted from x. Add 12.40 to both sides x = 25.60 + 12.40. It will equal to 38.00
Lana and a fraction on a number line. {1}{x} = \frac{3}{x + 2}\). She wants to know how to solve it. What steps to take?
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Mike had a expression of\(50.00 + 10.50x = 123.50\He wants to find the variable of X. Help him find the variable of X.
Subtract \(50.00\) from both sides.\(10.50x = 73.50\)Divide both sides by \(10.50\).\(x = 7.00\)
Mandy had a equations on a number line
: \(\frac{x^2 - 4}{x + 2} = 0\) she needs help. What steps do you need to take to solve that.
Set denominator to zero: \(x + 2 = 0\).(x = -2\) is excluded.Set \(x^2 - 4 = 0\).Factor the difference of squares: \((x - 2)(x + 2) = 0\).Potential solutions: \(x = 2\) or \(x = -2\).\(x = -2\) is an excluded value.t creates a zero denominator.Discard \(x = -2\).Solution: \(x = 2\).
X= 12.00 because \(8.5x = 102.00\)Divide both sides by \(8.5\).(x = \frac{102.00}{8.5}\)\(x = 12.00\)
Molly have a equations (\frac{1}{x} = \frac{3}{x + 2}\). What steps do you need to take to answer this equation
Solution: \(x = 1\)Excluded Values: \(x = 0, x = -2\)