Question
Solve the radical equation ![cube root of x minus 1 end root equals 2](data:image/png;base64,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)
Hint:
Rearrange the equation and then solve for x.
The correct answer is: ⇒ x = 9
Complete step by step solution:
Here given equation is ![cube root of x minus 1 end root equals 2](data:image/png;base64,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)
![not stretchy rightwards double arrow left parenthesis x minus 1 right parenthesis to the power of 1 third end exponent equals 2](data:image/png;base64,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)
On cubing both the sides, we have ![open parentheses left parenthesis x minus 1 right parenthesis to the power of 1 third end exponent close parentheses cubed equals 2 cubed](data:image/png;base64,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)
![rightwards double arrow x minus 1 equals 8
rightwards double arrow x equals 9](data:image/png;base64,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)
Related Questions to study
How can you determine whether the data in the table can be modelled by an exponential function ?
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)
How can you determine whether the data in the table can be modelled by an exponential function ?
![](data:image/png;base64,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)
Solve ![2 open parentheses x squared minus 12 x minus 4 close parentheses to the power of 1 half end exponent minus 3 equals 15](data:image/png;base64,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)
Solve ![2 open parentheses x squared minus 12 x minus 4 close parentheses to the power of 1 half end exponent minus 3 equals 15](data:image/png;base64,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)
Solve the radical equation ![square root of x minus 2 end root plus 3 equals 5](data:image/png;base64,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)
Solve the radical equation ![square root of x minus 2 end root plus 3 equals 5](data:image/png;base64,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)
Solve 5x - 48 = -3x + 8
Solve 5x - 48 = -3x + 8
Solve the radical equation ∛x + 2 = 4
Solve the radical equation ∛x + 2 = 4
Aaron can join a gym that charges $19.99 per month plus an annual $12.80 fee , or he can pay $21.59 per month. he thinks the second option is better because he plans to use the gym for 10 months. Is Aaron correct ? Explain.
Aaron can join a gym that charges $19.99 per month plus an annual $12.80 fee , or he can pay $21.59 per month. he thinks the second option is better because he plans to use the gym for 10 months. Is Aaron correct ? Explain.
How can you determine whether the data in the table can be modelled by a quadratic function ?
![](data:image/png;base64,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)
How can you determine whether the data in the table can be modelled by a quadratic function ?
![](data:image/png;base64,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)
A red balloon is 40 feet above the ground and rising at 2ft/s . At the same time , a blue balloon is at 60 feet above the ground and descending at 3 ft/s , What will the height of the balloon be when they are the same height above the ground ?
A red balloon is 40 feet above the ground and rising at 2ft/s . At the same time , a blue balloon is at 60 feet above the ground and descending at 3 ft/s , What will the height of the balloon be when they are the same height above the ground ?
Solve the radical equation
Check for extraneous solutions
Solve the radical equation
Check for extraneous solutions
Solve 34-2x= 7x
Solve 34-2x= 7x
How can you determine whether the data in the table can be modelled by a linear function ?
![](data:image/png;base64,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)
How can you determine whether the data in the table can be modelled by a linear function ?
![](data:image/png;base64,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)
Solve the radical equation ![square root of x plus 5 end root minus 1 equals 3](data:image/png;base64,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)
Solve the radical equation ![square root of x plus 5 end root minus 1 equals 3](data:image/png;base64,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)
Solve 27-3X= 3X+27
Solve 27-3X= 3X+27
two year prepaid membership at gym A costs $250 for the first year plus $19 per month for the second year . A two year prepaid membership at Gym B costs $195 for the first year plus $24 per month for the second year , Leah says the cost for both gym memberships will be the same after the 11th month of the second year , Do you agree , Explain.
A second-degree quadratic equation is an algebraic equation in x. Ax² + bx + c = 0, where 'x' is the variable, 'a' and 'b' are the coefficients, and 'c' is the constant term, is the quadratic equation in its standard form. A non-zero term (a ≠ 0) for the coefficient of x² is a prerequisite for an equation to be a quadratic equation. The x² term is written first, then the x term, and finally, the constant term is written when constructing a quadratic equation in standard form. In most cases, the numerical values of a, b, and c are not expressed as decimals or fractions but are written as integral values. There are a maximum of two solutions for x in the second-degree quadratic equations. These two solutions for x are referred to as the quadratic equations' roots and are given the designations (α, β). There are several ways to present the quadratic equations: (x - 1)(x + 2) = 0, 5x(x + 3) = 12x, x³ = x(x² + x - 3), where -x²= -3x + 1. Before carrying out any additional procedures, these equations are to be translated into the quadratic equation's standard form.
two year prepaid membership at gym A costs $250 for the first year plus $19 per month for the second year . A two year prepaid membership at Gym B costs $195 for the first year plus $24 per month for the second year , Leah says the cost for both gym memberships will be the same after the 11th month of the second year , Do you agree , Explain.
A second-degree quadratic equation is an algebraic equation in x. Ax² + bx + c = 0, where 'x' is the variable, 'a' and 'b' are the coefficients, and 'c' is the constant term, is the quadratic equation in its standard form. A non-zero term (a ≠ 0) for the coefficient of x² is a prerequisite for an equation to be a quadratic equation. The x² term is written first, then the x term, and finally, the constant term is written when constructing a quadratic equation in standard form. In most cases, the numerical values of a, b, and c are not expressed as decimals or fractions but are written as integral values. There are a maximum of two solutions for x in the second-degree quadratic equations. These two solutions for x are referred to as the quadratic equations' roots and are given the designations (α, β). There are several ways to present the quadratic equations: (x - 1)(x + 2) = 0, 5x(x + 3) = 12x, x³ = x(x² + x - 3), where -x²= -3x + 1. Before carrying out any additional procedures, these equations are to be translated into the quadratic equation's standard form.