Answer:
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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> :
<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
Answer:
$300
Step-by-step explanation:
Let D = Dave's savings and S = Sam's savings.
(1) D/S = 5/4
(2) (D – 40)/(S-40) = 13/10 Multiply (1) by 4S
(3) 4D = 5S Multiply (2) by 10(S-40)
10(D - 40) = 13(S - 40) Remove parentheses
(4) 10D – 400 = 13S - 520 Solve (3) for S
S = (4/5)D Substitute into (4)
10D – 400 = 13(4/5)D - 520 Multiply each side by 5
50D – 2000 = 52D – 2600 Subtract 50D from each side
-2000 = 2D – 2600 Add 2600 to each side
600 = 2D Divide each side by 2
D = $300
Dave's savings at first were $300.
In mathematics, whole numbers are the basic counting numbers 0, 1, 2, 3, 4, 5, 6, … and so on. 17, 99, 267, 8107 and 999999999 are examples of whole numbers. Whole numbers include natural numbers that begin from 1 onwards. Whole numbers include positive integers along with 0.
Answer:
8/11 × 9/29
Step-by-step explanation:
reverse the denominator and numerator to find the division