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Vitek1552 [10]
3 years ago
14

Kyle spends an equal amount of money each day. After 4 days, he had 4/5 of his money left. After another 10 days he had $30 left

. How much money did Kyle begin with?
Mathematics
2 answers:
qwelly [4]3 years ago
7 0
In 4 days he spends 1/5 of his money
to find unit amount per day
1/5 divided by 4
which equals 1/20
kyle spends 1/20 of his total money per day
so after 14 days, he has spent 14/20 of his money
20/20-14/20=6/20 or the amount of money he has left
6/20=$30
if 6/20=$30, then 1/20 equals $5 (30/6)
if 1/20 of Kyles money= $5
5*20= $100
kyle started with $100

Elden [556K]3 years ago
4 0
4 days spending equal amounts so if x is how much he spends per day and y is the original amount then 4x=1/5y bc he has 4/5 left meaning what he spent was 1/5 of the original and after 10 more days which was 14 total he spent all but 30 so the total minus 30 will be how much kyle spent so
14x=y-30 which is y=(14x+30) and substitute that in for y in 4x=1/5y so 4x=1/5 (14x+30)
20x=14x+30
6x=30
x=5 and plug that in either of the original equations 4(5)=1/5y
y=100
so he had $100 and spent $5 per day
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Today, I want to introduce you to a very new way of looking at functions. Think of a function as a machine. I'll call this machine f. When you plug something into this machine, it is an x-value. The machine changes the x-value into a new value which is called a y-value. This is how a function works.

With composite functions though, things get a little bit tricky. To make f(g(x)), you need to plug in x into the g machine, and it will give you an output. (y-value) The next thing you do is take that y-value and plug it into the g machine. The g machine then gives you a new value. This value is f(g(x)).

Let's do an example together...
f(x)=3x and g(x)=x²+4
if we want f(g(x)), first plug in x to the g machine. when plugging in x to the g machine, we get x²+4 as given in the question.
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We get 3(x²+4)
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Step-by-step explanation:

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\mu_F=45,000\ \ ;\sigma_F=18,000

If  C denote the combined earnings for a randomly selected couple.

Then, the mean of C will be :-

\mu_c=\mu_M+\mu_F\\\\=40,000+45,000=85,000

Hence, the mean of C = $85,000

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