U have a solid line...means there is an equal sign in the problem...so that eliminates 2 of them right away...so A and D are incorrect
it is shaded below the line....this means it is less then...that eliminates option C leaving u with only one answer choice
so ur answer is : B. y is less then or equal to x
Answer:
x=-9, y=5. (-9, 5).
Step-by-step explanation:
x-3y=-24
5x+8y=-5
--------------
x=-24+3y
5(-24+3y)+8y=-5
-120+15y+8y=-5
-120+23y=-5
23y=-5-(-120)
23y=-5+120
23y=115
y=115/23
y=5
x-3(5)=-24
x-15=-24
x=-24+15
x=-9
Answer:
The price before increase = 1255.5
Step-by-step explanation:
7% of 1350 = 
= 94.5
The price before increase = 1350 - 94.5
The price before increase = 1255.5
<span>73° , acute you would add 36 and 71 together and then subtract 180 and you would get your answer
</span>
Answer:

Step-by-step explanation:
Given the polynomials:

On Inspection

By the Spanning Theorem
If one vector in S is a linear combination of the others, we can delete it and get a subset (one vector smaller)
that has the same span.
Therefore, since 

are linearly independent because
cannot be written in terms of
.
Therefore, 