Answer In the number of visits. (Step by step if you could please I’m doing this IXL having no idea how to do these)
Answer:
4 visits.
Step-by-step explanation:
First make an equation to represent the cost of the museum stuff using the formula y=mx+b
y=5x+11 would be the formula because you pay a flat fee of $11 for the membership and $5 for each visit after (x represents visits, y represents total cost)
Now we need to figure out how many visits a bill of $31 would represent.
We plug in 31 for y because y represents the total cost.
31=5x+11
Now solve for x.
Subtract 11 from both sides: 20=5x
Divide each side by 5: 4=x
Since x=4, it means that a bill of $31 would represent four visits.
Answer:
The maximum number of visits a member of the art museum can make for a total cost of $31 is 4 visits.
Step-by-step explanation:
Since the person must pay a membership fee of $11, we can deduct $11 from the total cost of $31.
$31 - $11 = $20
Now, we have $20 left to max out. Since each visit to the art museum is $5 per visit, we can divide 20 by 5.
$20 / $5 = 4
So the answer must be the person can make 4 maximum visits (and buy a membership) to equal $31. Hope this helps.
Solve for x.
b=cy-x
please forgive the me for the way I typed it
y=x/c+b
y=x+b/c
cross multiply
x+b=cy
b=cy-x
coplanar
both collinear and coplanar
neither collinear nor coplanar
Answer:
3 points always coplanar. answer is COPLANAR
Points R, S, and T in Geometry can be both collinear and coplanar. Collinear denotes that three or more points are on the same straight line. Coplanar signifies that points lie on the same plane. However, a definitive classification requires more context or a diagram.
In Geometry, points R, S, and T can be both collinear and coplanar. The term 'collinear' is used when three or more points lie on the same straight line. On the other hand, 'coplanar' refers to the condition where the points lie on the same plane.
However, without a clear context or a diagram detailing the positional relationship of these points, it is impossible to definitively state whether the points R, S, and T are indeed collinear, coplanar, both, or neither.
#SPJ2
students?
1. 12
2. 9
3. 54
4. 15
Answer:
2.9
Step-by-step explanation: