Solve the quadratic equation 2x²+x+1 =0
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Answer:
x≠R (-1+√-7/ 4)
Step-by-step explanation:
1) Solve the quadratic equation:
2x²+bx+c =0 using x= -b+√b²-4ac/ 2a
x= -1 + √1² - 4x2x1/2x2
2) x= -1 + √1² - 4x2x1/2x2
any expression multiplied by 1 remains the same
x= -1+√1²-4x2/ 2x2
x= -1+√1²-4x2/ 2x2
1 raised to any power equals 1
x= -1+√1-4x2/ 2x2
x= -1+√1²-4x2x1/ 2x2
multiply the number (4x2=8)
x= -1+√1-8/ 2x2
x= -1+√1²-4x2x1/ 2x2
multiply the number (2x2)
x= -1+√1-8/ 4
3) x= -1+√1-8/ 4
calculate the difference
x= -1+√-7/ 4
4) x= -1+√-7/ 4
the square root of a negitave number does not exist in the set or real
numbers
x≠R
5) x≠R (-1+√-7/ 4)
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