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Molodets [167]
4 years ago
12

If the discriminant is zero in a quadratic formula, determine the number of real solutions for that quadratic formula. Please he

lp.
Mathematics
2 answers:
Hatshy [7]4 years ago
8 0

Keywords

discriminant, quadratic equation, real solution

we know that

The formula to calculate the solutions of the <u>quadratic equation</u> of the form ax^{2} +bx+c=0 is equal to

x=\frac{-b(+/-)\sqrt{b^{2}-4ac}}{2a}

where

The <u>discriminant</u> of the<u> quadratic equation</u>  is equal to

b^{2}-4ac

in this problem we have  that

b^{2}-4ac=0

so

substitute in the formula

x=\frac{-b(+/-)\sqrt{0}}{2a}

x=-\frac{b}{2a}  -------> is one<u> real solution</u>

therefore

The answer is

one<u> real solution</u>



Ugo [173]4 years ago
8 0

Answer:

B. one real solution

Step-by-step explanation:

just took the practice

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Here's how you simplify those. The rule for raising an exponent to an exponent is that you multiply them. The rule for dividing exponents with the same base is that you subtract the denomonator from the numerator.  So let's simplify the first one, which is actually the most confusing.
( \frac{ p^{5} }{ p^{-3} q^{-4}  } )^{ \frac{1}{4} }
Multiplying the exponents you get:
( \frac{ p^{ \frac{5}{4} } }{ p^{- \frac{3}{4} }  q^{-1} })
Subtracting the denominator from the numerator between the common base of p you get this:
\frac{ p^{ \frac{5}{4}- (-\frac{3}{4})  } }{ q^{-1} }
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( \frac{ p^{2} q^{7}  }{ q^{4} } )^{ \frac{1}{2} }
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