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noname [10]
3 years ago
13

The range of which function includes –4?

Mathematics
2 answers:
d1i1m1o1n [39]3 years ago
8 0

Answer: A

Step-by-step explanation: nO cAp

Ahat [919]3 years ago
4 0

Correct option A) y = StartRoot x EndRoot minus 5

<u>Step-by-step explanation:</u>

Here we have , to find which of the following function includes range -4 ! Let's find out range for each function :

y = StartRoot x EndRoot minus 5

Equation is given as :

⇒ \sqrt{x} -5

At x=1 , we have

⇒ \sqrt{1} -5

⇒ -4

Hence , This function range includes -4 .

y = StartRoot x EndRoot + 5

Equation is :

⇒ \sqrt{x} +5

We know that \sqrt{x} \geq 0 for every value of x , Hence minimum value of this function is :

⇒ \sqrt{0} +5 = 5

Hence , This  function range doesn't includes -4

y = StartRoot x + 5 EndRoot

Equation is :

⇒ \sqrt{x+5}

We know that \sqrt{x+5} \geq 0 for every value of x , Hence minimum value of this function is :

⇒ 0

Hence , This  function range doesn't includes -4

y = StartRoot x minus 5 EndRoot

Equation is :

⇒ \sqrt{x-5}

We know that \sqrt{x-5} \geq 0 for every value of x , Hence minimum value of this function is :

⇒ 0

Hence , This  function range doesn't includes -4.

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The  solution to the expressions given are;

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a. 20/ 169

b. -170/ 169

c.  386/ 169

d.  -10/ 169

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We can see that both variables in the numerator and denominator have no common factor, thus cannot be factorized further

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First, let's find the lowest common multiple

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= \frac{203 - 183}{169}

= \frac{20}{169}

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b. \frac{13}{119} - \frac{183}{119}

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