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Aliun [14]
3 years ago
12

Consider a student’s work in determining the solution set of x > 2(y – 1)^2 – 2.

Mathematics
2 answers:
Whitepunk [10]3 years ago
8 0

Answer:

Its C

Step-by-step explanation:

Anna [14]3 years ago
5 0

Answer:

  • C. The graph of the solution set is incorrect.

Step-by-step explanation:

  • Solution is right, properly substituted x- and y-values, no mistakes.
  • Conclusion is right, the point within the solution set.
  • The only mistake is the graph, with > sign the line of the graph is not included into solution, therefore should be dotted.

<u>There are no errors.</u>

  • Incorrect (the graph)

<u>The conclusion statement is incorrect.</u>

  • Incorrect

<u>The graph of the solution set is incorrect.</u>

  • Correct (the line should be dotted)

<u>The substitution of x and y values is incorrect.</u>

  • Incorrect

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If 9:7 is the ratio, there are here 116 more boys than girls how many total students are there
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Now, let's say there are "b" boys and "g" gals... ok... well, we know there are 116 more boys than gals..... so, if there are "g" gals then there must be "g + 116" boys.

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what's the total class?  well is g + b or g + ( g + 116).
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Bill's new porch is rectangular, with an area of 50 square feet. If the length of the porch is two times the width, what is the
Gwar [14]
1. The formula for the area of a rectangle is:

 A=LxW

 L: The lenght of the rectangle (L=2W).
 W: The width of the rectangle.

 2. Let's substitute L=2W into the formula A=LxW:

 A=LxW
 A=2WxW
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 3. When we clear "W", we obtain:

 W²=A/2
 W=√(A/2)

 4. We already know the value of "A", so:

 W=√(50 ft²/2)
 W=√(25 ft²)
 W=5 ft

 5. Now, we must substitute the value of "W", into L=2W:

 L=2W
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 6. The perimeter of a rectangle is:

 P=2L+2W

 7. We know the value of "L" and "W", therefore:

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 W<span>hat is the perimeter of the porch? 
</span>
 The answer is: 30 ft
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