7. Vx+2=4 9. √3y-2y-2 11. V5w+6w=2 13. √3t 2=1-2√t 8. Vx 4 = 2 10. V4y+1=5-y 12. V2w 3+w=1 - 14. V5t +42√√t=1

Q: EXAMPLE 10 Solving an Equation in Quadratic Form (2x? – 3)2 + 36(2x² – 3) + 35 = 0 Solve. -

A:

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A:

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A: a)                        x2+9 = 0x2 = -9x = -9               ... Take square root on both sidesx =…

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A: Given:

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A: The given quadratic equation is

Q: Which option

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A: we have to find the following

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A:

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A: Using quadratic equations formula,

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A: we can solve the given quadratic equation.

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A: To solve the following quadratic equation. In complex analysis, i^2=-1. Or i=√(-1)

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A: We will use the algebraic identity written below