Without graphing, determine whether the equation has a graph that is symmetric witrespect to the x-axis, the y-axis, the origin, or none of these.5.stn e2y x127228Choose the correct answer below.18leCoedoo ed! Uoeloe yAe50X-axiso l breort iX00 3 8O y-axis0 origin1sOnone of these6UBDetermine whether the graph of the equation is symmetric with respect to the y-axis, the x-axithese, or none of these.6.2=y +6Select all that apply.x-axisy-axis

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Asked Sep 27, 2019
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Can someone help me solve this problem? It is number five

Without graphing, determine whether the equation has a graph that is symmetric wit
respect to the x-axis, the y-axis, the origin, or none of these.
5.
stn e
2
y x12
72
28
Choose the correct answer below.
1
8
leC
oedoo ed! Uoeloe yAe
50
X-axis
o l bre
ort i
X00 3 8
O y-axis
0 origin
1s
Onone of these
6UB
Determine whether the graph of the equation is symmetric with respect to the y-axis, the x-axi
these, or none of these.
6.
2
=y +6
Select all that apply.
x-axis
y-axis
help_outline

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Without graphing, determine whether the equation has a graph that is symmetric wit respect to the x-axis, the y-axis, the origin, or none of these. 5. stn e 2 y x12 72 28 Choose the correct answer below. 1 8 leC oedoo ed! Uoeloe yAe 50 X-axis o l bre ort i X00 3 8 O y-axis 0 origin 1s Onone of these 6UB Determine whether the graph of the equation is symmetric with respect to the y-axis, the x-axi these, or none of these. 6. 2 =y +6 Select all that apply. x-axis y-axis

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Expert Answer

Step 1

Given,

y x2 12 (i
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y x2 12 (i

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Step 2

We know that,

  • If we replace x by -x, then if the resultant equation is same as the original equation then it is symmetric about y-axis.
  • If we replace y by -y, then if the resultant equation is same as the original equation then it is symmetric about x-ax...
y (x)212
y x212
Since, after replacing x by -x we get the resultant equation same as the original
equation so given equation is symmetric about y-axis
help_outline

Image Transcriptionclose

y (x)212 y x212 Since, after replacing x by -x we get the resultant equation same as the original equation so given equation is symmetric about y-axis

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Equations and In-equations

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