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Solving Word Problems Involving Radical Equations| Deriving Equation
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In this Tutorial Video, you will be given four examples on solving word Problems involving radical Equations.
1. A rectangle has a perimeter of 24 inches with a length of 4 inches and a width of √(𝑥+2) inches.
What is the value of x?
2. The square root of 3 less than a certain number is 4. Find the number.
3. The lateral surface area of a right circular cone, 𝑠, is represented by the equation 𝑠=𝜋𝑟√(𝑟^2+ℎ^2 ), where 𝒓 is the radius of the circular base and 𝒉 is the height of the cone. If the lateral surface area of a large cone-shaped funnel is 364.25 〖𝑐𝑚〗^2 and its radius is 5.75 centimeters, find its height, to the nearest hundredth of a centimeter.
4. Given the equation, 𝑉=√(2𝐺𝑀/𝑅). Derive the equation for finding R.
Here are some lessons you need to review in order to achieve complete and smooth learning.
1. Transforming Radical to Exponential (and Vice Versa)
2. Deriving Laws of Radicals
3. Simplifying Radicals
4. Performing Operations On Radicals
#WordProblemsInvolvingRadicals #DerivingEquation #RadicalEquations
1. A rectangle has a perimeter of 24 inches with a length of 4 inches and a width of √(𝑥+2) inches.
What is the value of x?
2. The square root of 3 less than a certain number is 4. Find the number.
3. The lateral surface area of a right circular cone, 𝑠, is represented by the equation 𝑠=𝜋𝑟√(𝑟^2+ℎ^2 ), where 𝒓 is the radius of the circular base and 𝒉 is the height of the cone. If the lateral surface area of a large cone-shaped funnel is 364.25 〖𝑐𝑚〗^2 and its radius is 5.75 centimeters, find its height, to the nearest hundredth of a centimeter.
4. Given the equation, 𝑉=√(2𝐺𝑀/𝑅). Derive the equation for finding R.
Here are some lessons you need to review in order to achieve complete and smooth learning.
1. Transforming Radical to Exponential (and Vice Versa)
2. Deriving Laws of Radicals
3. Simplifying Radicals
4. Performing Operations On Radicals
#WordProblemsInvolvingRadicals #DerivingEquation #RadicalEquations
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