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lisabon 2012 [21]
3 years ago
6

Aaron graphed the equation x= y2 on a coordinate plane, while Jody graphed the equation y = x2. The ordered pair (1, 1) satisfie

s both equations. Which statement about the ordered pair (1, -1) is correct?
Mathematics
1 answer:
I am Lyosha [343]3 years ago
6 0

Answer:

Order pair (1,-1) satisfies x = y² only

Step-by-step explanation:

Given that

Equation graphed by Aaron = x = y²

Equation graphed by Jody = y = x²

Given that the coordinate pair (1,1) satisfies both the equations. lets check it for both equations one by one.

For equation (1)

1 = (1)²

1=1

For equation (2)

1 = (1)²

1=1

Now lets check both equations for ordered pair (1, -1)

For equation (1)

1 = (-1)²

1=1

For equation (2)

-1 = (1)²

-1=1 (False)

So this ordered pair satisfies the equation (1) only.

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8 0
3 years ago
A company makes traffic signs one of those signs can be modeled by an equilateral triangle with the perimeter of 144 inches the
barxatty [35]

Answer:

The height of the larger traffic signs is 51.96 inches

Step-by-step explanation:

Given that initially, A company makes traffic signs of an equilateral triangle with the perimeter of 144 inches

Now, A company makes similar traffic signs of perimeter 1.25 of original

New perimeter will be 1.25x144=180 inches

Let triangle ABC be a larger triangle with 180inches of the perimeter.

It is given that the triangle is an equilateral triangle,

Therefore, Side AB=BC=AC

The perimeter of a triangle ABC is

AB+BC+AC=180

3AB=180

AB=60 inches

Figure show that triangle ABC and AD is the height of the triangle.

Since, the triangle ABC is an equilateral triangle,

AD is the perpendicular bisector of BC

so that,

BD=DC and Angle ADB=90

In right triangle ADB,

Angle D =90 and Angle B =60

Side BD=60/2=30 inches and AB=60 inches

Using Pythagoras theorem,

AD^{2} +BD^{2} =AC^{2}

(AD)^{2} +(30)^{2} =60^{2}

(AD)^{2} =60^{2}-(30)^{2}

AD=51.96 inches

Thus, The height of the larger traffic signs is 51.96 inches

4 0
3 years ago
Some wolves howl in the woods. 12 wolves join them. Now 30 wolves howl. How many wolves howled at first?
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18 wolves

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-12 wolves who joined
——-
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