Question

HEEEEEEEEEEEEEELLLLLLLLLLLLLLLLPPPPPPPP MMMMEEEEEEHHHHHHH
Which ordered pairs are solutions to the inequality 4x+y>−64x+y>−6?

Select each correct answer.

(2, 0)

(−1, −1)<----

(−3, 6)<----

(0, −9)

(4, −20)<----

Answer 1

@Aleah54

Answer 2

@Vuriffy

Answer 3

@Lowkey.S

Answer 4

ummm

Answer 5

hmm i dont know about that answer lol

Answer 6

idk too lol

Answer 7

Its okay ill tag someone else thanks for trying :)

Answer 8

@razor99

Answer 9

@UnkleRhaukus

Answer 10

@WhitmoreRad12

Answer 11

@whpalmer4

Answer 12

@girlstudy

Answer 13

The inequality is
\[\large\boxed{4x+y>−64x+y>−6}\]
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Substituting in the first potential solution \((x,y)=(2,0)\):
\[4(2)+(0)>−64(2)+(0)>−6\]
simplifying
\[8>-128>-6\]
but \(-128\not>-6\) so \((2,0)\) is not a solution to the inequality.

___

Substituting in the second potential solution \((x,y)=(-1,-1)\), we get:
\[4(-1)+(-1)>−64(-1)+(-1)>−6\]
which simplifies to
\[-6>63>-6\]
which is also false, so \((-1,-1)\) is also not a solution to the inequality.

Answer 14

* -5 > 63 > -6