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Tom [10]
3 years ago
13

The ratio of the number of Aaliyah’s pens to the number of Mariah’s pens was 2:3 at first. After Dad gave Aaliyah another 16 pen

s, the ratio became 2:1.
a) How many pens did Mariah have?
b) If Mariah gave away 6 pens, what would be the new ratio of the number Aaliyah’s pens (after Dad gave her 16 pens) to the number of Mariah’s pens?


y'all better help me with this one
Mathematics
2 answers:
andrew-mc [135]3 years ago
8 0

Answer:

(2x + 16)/3x = 2/1

2x + 16 = 6x

4x = 16

x = 4

Aaliyah's pens = 2x = 2 × 4 = 8

the number of Maria's pen = 3x = 3 × 4 = 12 -----Part A

New ratio = (8 + 16)/6

24/6 = 4/1 = 4 : 1 --------- Part B Step-by-step explanation:

Lady_Fox [76]3 years ago
8 0
Ratio math 7:3 aaliyah
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Evaluate the function f(x) at the given numbers (correct to six decimal places).
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Answer:

The function f(x) = \frac{x^{2}-4\cdot x}{x^{2}-16} has the following set of solutions:

f(4.1) = 0.506173, f(4.05) = 0.503106, f(4.01) = 0.500624, f(4.001) = 0.500062, f(4.0001) = 0.500006, f(4.0001) = 0.500006

f(3.9) = 0.493671, f(3.95) = 0.496855, f(3.99) = 0.499374, f(3.999) = 0.499937, f(3.9999) = 0.499994

Step-by-step explanation:

Let be f(x) = \frac{x^{2}-4\cdot x}{x^{2}-16}, we proceed to simplify the expression by Algebraic means:

1) \frac{x^{2}-4\cdot x}{x^{2}-16} Given

2) \frac{x\cdot (x-4)}{(x-4)\cdot (x+4)} Associative, commutative and distributive properties/a^{2}-b^{2} = (a+b)\cdot (a - b)

3) \frac{x}{x + 4} Commutative, associative and modulative properties/Existence of multiplicative inverse/Result

Now we evaluate the function for each value:

x = 4.1

f(4.1) = \frac{4.1}{4.1+4}

f(4.1) = 0.506173

x = 4.05

f(4.05)  = \frac{4.05}{4.05 + 4}

f(4.05) = 0.503106

x = 4.01

f(4.01) = \frac{4.01}{4.01 + 4}

f(4.01) = 0.500624

x = 4.001

f(4.001) = \frac{4.001}{4.001+4}

f(4.001) = 0.500062

x = 4.0001

f(4.0001) = \frac{4.0001}{4.0001 + 4}

f(4.0001) = 0.500006

x = 3.9

f(3.9) = \frac{3.9}{3.9+4}

f(3.9) = 0.493671

x = 3.95

f(3.95) = \frac{3.95}{3.95+4}

f(3.95) = 0.496855

x = 3.99

f(3.99) = \frac{3.99}{3.99+4}

f(3.99) = 0.499374

x = 3.999

f(3.999) = \frac{3.999}{3.999 + 4}

f(3.999) = 0.499937

x = 3.9999

f(3.9999) = \frac{3.9999}{3.9999 + 4}

f(3.9999) = 0.499994

4 0
2 years ago
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