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ZanzabumX [31]
2 years ago
15

(HELP I BEG ILL GIVE BRAINLY IF U WANT, ITS MULTIPLE CHOICE)

Mathematics
1 answer:
slavikrds [6]2 years ago
7 0

Answer:

I got 4 for both of them hope this helps

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If a square has an area of 225 square feet what is the length of each side
sdas [7]
The area of the square: A=a^2

where "a" is a length of side.


Therefore:
A=225\ ft^2\ and\ A=a^2\Rightarrow a^2=225\Rightarrow a=\sqrt{225}\Rightarrow \boxed{a=15\ (ft)}
3 0
3 years ago
How to write 5(2x+1)(x+1) in standard form explain....?
earnstyle [38]

1.So the problem "y=2x+5" is in standard form and no modification is necessary. For a parabolic equation, the standard form is y = a(x - h)^2 + k, from which direction (polarity of "a") and axis of symmetry (value of "h"), etc.

2.Ax + By + C = 0 or Ax + By = C.

6 0
3 years ago
Read 2 more answers
Match each function formula with the corresponding transformation of the parent function y = (x - 1)2 1. y = - (x - 1)2 Reflecte
lawyer [7]

Answer:

  1. y = -(x-1)² . . . . reflected over the x-axis
  2. y = (x-1)² +1 . . . . translated up by 1 unit
  3. y = (x+1)² . . . . reflected over the y-axis
  4. y = (x-2)² . . . . translated right by 1 unit
  5. y = (x-1)² -3 . . . . translated down by 3 units
  6. y = (x+3)² . . . . translated left by 4 units

Step-by-step explanation:

Since you have studied transformations, you are familiar with the effect of different modifications of the parent function:

  • f(x-a) . . . translates right by "a" units
  • f(x) +a . . . translates up by "a" units
  • a·f(x) . . . vertically scales by a factor of "a". When a < 0, reflects across the x-axis
  • f(ax) . . . horizontally compresses by a factor of "a". When a < 0, reflects across the y-axis.

Note that in the given list of transformed functions, there is one that is (x+1)². This is equivalent to both f(x+2) and to f(-x). The latter is a little harder to see, until we realize that (-x-1)² = (x+1)². That is, this transformed function can be considered to be either a translation of (x-1)² left by 2 units, or a reflection over the y-axis.

8 0
3 years ago
Write the​ point-slope form of the line satisfying the given conditions. Then use the​ point-slope form of the equation to write
bekas [8.4K]

Answer:

Step-by-step explanation:

(14 - 8)/(7 - 4)= 6/3= 2

y - 8 = 2(x - 14)

y - 8 = 2x - 28

y = 2x - 20

3 0
3 years ago
The size of a television is the length of the diagonal of its screen in inches. The aspect ratio of the screens of older televis
Shalnov [3]

Answer:

The width and height of the old 35-inch television are 28 inches and 21 inches, respectively.

Step-by-step explanation:

35-inch television is a television whose screen has an hypotenuse (l) of 35 inches and the aspect ratio of 4 : 3 means that 4 inches width per each 3 inches height. And by Pythagorean Theorem:

r_{l} =\sqrt{r_{w}^{2}+r_{h}^{2}}

Where:

r_{l} - Hypotenuse rate, dimensionless.

r_{w} - Width rate, dimensionless.

r_{h} - Height rate, dimensionless.

If r_{w} = 4\,in and r_{h} = 3\,in, the hypotenuse rate is:

r_{l} = \sqrt{4^{2}+3^{2}}

r_{l} = 5

The width and height of the old television can be found with the help of trigonometric functions:

Width of 35-inch old television (w)

w = l\cdot \cos \theta

w = l\times\left(\frac{r_{w}}{r_{l}} \right)

Height of 35-inch old television (h)

h = l\cdot \sin \theta

h = l\times\left(\frac{r_{h}}{r_{l}} \right)

Where \theta is the direction of the hypotenuse with respect to width, measured in sexagesimal degrees.

If r_{w} = 4, r_{h} = 3 and r_{l} = 5 and l = 35\,in, the width and height of the old 35-inch television:

w = (35\,in)\times \left(\frac{4}{5} \right)

w = 28\,in

h =(35\,in)\times \left(\frac{3}{5} \right)

h = 21\,in

The width and height of the old 35-inch television are 28 inches and 21 inches, respectively.

3 0
3 years ago
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