The following equations are also quadratic in form. To solve, begin by raising each side of the equation to the appropriate power so that the exponent will become an integer. Then, to solve the resulting quadratic equation, you may use the square-root property, factoring, or the quadratic formula—whichever is most appropriate. Be aware that raising each side of the equation to a power may introduce extraneous roots; therefore, be sure to check your solutions. Study the following example before you begin the problems.Solve(x + 3)2/3 = 1[(x + 3)2/3]3 = 13(x + 3)2 = 1x2 + 6x + 9 = 1x2 + 6x + 8 = 0(x + 4)(x + 2) = 0x + 4 = 0 or x + 2 = 0x = -4 or x = -2Both solutions do check. The solution set is {-4, -2}. solve each equation. [4x + 5]2/3 = 2

Q: Use the quadratic formula to solve the following equations. Note in each case that the roots are not…

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Q: ) Solve the following quadratic equation using the Zero Product Property. Clearly show all our…

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Q: B. Directions: Solve the roots of the following equation using the indicated method. Use the back of…

A: i) By extracting square: x2+6=55ii) By factoring: x2+16=10xiii) By completing the square:…

Q: Solve for the roots in simplest form using the quadratic formula: Answer: x² + 14x = -94

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Q: Solve the following quadratic equation by factoring. Check your solution. x2 = 4x + 5

A: Given: x2 = 4x + 5

Q: Determine the real solution to the following equation: 16x²=-24x-3 If there are two roots, enter…

A: Given: 16x2=-24x-3

Q: Use the quadratic formula to solve the equation. Give two forms for each solution: an expression…

A: The given quadratic equation is

Q: 2. Use the cyclic property of i to simplify: (a) ¿26 (c) i420 (b) ¿69 (d) i4000003

A: As per guidelines, I can answer only one question.To know rest, please reupload particular question.

Q: Solve the following equation that is quadratic in form. X4-6x2+8=0

A: Use substitution