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icang [17]
3 years ago
11

Which number can be inserted in the parentheses so the numbers are ordered from least to greatest?

Mathematics
2 answers:
leva [86]3 years ago
8 0
We have that
<span>negative 3, left-parenthesis space right-parenthesis, negative 1 and one-eighth 
</span>[-3,(  ),-1,1/8]

we know that
<span>the number to insert must be between -3 and -1------> (-3,-1)
</span>
<span>A. negative 3 and one-half -------> is not in the interval (-3,-1)
B. 0 </span>-------> is not in the interval (-3,-1)<span>
C. negative 2 and one-fourth ----> -2 1/4 belong to the interval (-3,-1) 
D. one and one-half </span> -------> is not in the interval (-3,-1)


therefore 
the answer is the option
C. negative 2 and one-fourth 
kaheart [24]3 years ago
4 0

Answer:

c

Step-by-step explanation:

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Standard\ form:\ Ax+By=C\\\\Slope-intercept\ form:\ y=mx+b\\m-slope,\ b-y-intercept

Slope:\ m=\dfrac{b}{a}\\\\\uparrow b\ units\ if\ b > 0\\\downarrow b\ units\ if\ b < 0\\\leftarrow a\ units\ if\ a < 0\\\rightarrow a\ units\ if\ a > 0

----------------------------------------------------------------------------------

Standard\ form:\\\\6x-24y=-48\\--------------------------\\6x-24=-48\qquad|-6x\\-24y=-6x-48\qquad|:(-24)\\y=\dfrac{-6}{-24}x+\dfrac{-48}{-24}\\--------------------------------\\Slope-intercept\ form:\\\\y=\dfrac{1}{4}x+2\\---------------------------\\Slope:\\\\m=\dfrac{1}{4}\begin{array}{ccc}\uparrow\\\rightarrow\\\end{array}\\------------------------------\\y-intercept\to b=2\\\\(0,\ 2)


Standard\ form:\\\\6y+10x=42\\---------------------------------\\6y+10x=42\qquad|-10x\\6y=-10x+42\qquad|:6\\y=\dfrac{-10}{6}x+\dfrac{42}{6}\\----------------------------\\Slope-intercept\ form:\\\\y=\dfrac{-5}{3}x+7\\----------------------\\Slope:\\\\m=\dfrac{-5}{3}\begin{array}{ccc}\downarrow\\\rightarrow\end{array}\\-------------------------------\\y-intercept\to b=7\\\\(0,\ 7)


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