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ratelena [41]
2 years ago
8

Braille because of its size and detail, Braille takes longer to read than text. A person reading Braille reads and the rate of 2

5% the rate of a person reading text.
a. Write and graph an equation that represents the average rate of y of Braille reader in terms of the average rate x of a text reader.
Mathematics
1 answer:
larisa [96]2 years ago
7 0

The relationship between the reading rate of text and Braille can be modeled in terms of t as B(t) = 0.25t

Let :

Text reading rate = t

<u>Braille reading rate can be expressed in terms of t thus</u> :

  • B(t) = 0.25t

<u>Therefore, we could make a proportional relationship table thus </u>:

t = 1

B(t) = 0.25(1) = 0.25

t = 2

B(t) = 0.25(2) = 0.5

t = 3

B(t) = 0.25(3) = 0.75

0.75t = 4

B(t) = 0.25(4) = 1

1 t = 5

B(t) = 0.25(5) = 1.25

Text reading rate, t ; 1 ____ 2 ___ 3 ____ 4 ____ 5

Braille reading rate ;0.25_0.50_0.75 __1.00 __1.25

Therefore, the graph of the relationship between text and braille reading rate is attached below.

Learn more :brainly.com/question/18904995

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Answer:

the period of this graph is 2\pi

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What is the area of triangle rst? 6 square units 9 square units 12 square units 18 square units
Butoxors [25]

The area of the considered triangle RST is given by: Option A: 9 sq. units.

<h3>How to find the area of a triangle?</h3>

If we have:

  • Length of its base = b units
  • Its height = h units long,

Then we get:

Area of a triangle = \dfrac{b \times h}{2} \: \rm unit^2

The missing image is attached below.

If we take the base of the triangle as RS, then as the line UT is perpendicular to RS (as RS is parallel to x axis and UT is parallel to y axis) and touching from the base line RS to T, thus, it can be taken as height.

Thus, we have:

Area of RST = half of length of RS (base) times length of UT (height)

As visible from image, we have:

Length of RS = 6 blocks of unit length = 6 units

Similarly, length of UT = 3 units

Thus, we get:

Area of RST = \dfrac{6 \times 3}{2} = 9 \: \rm unit^2

Thus, the area of the considered triangle RST is given by: Option A: 9 sq. units.

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