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Alex73 [517]
3 years ago
10

Ahmad works as a tutor for $9 an hour and as a waiter for $14 an hour. This month, he worked a combined total of 92 hours at his

two jobs. Let t be the number of hours Ahmad worked as a tutor this month. Write an expression for the combined total dollar amount he earned this month.
Mathematics
1 answer:
Ivenika [448]3 years ago
7 0

Answer: 1288- 5t , where t = number of hours Ahmad worked as a tutor this month.

Step-by-step explanation:

Given : The number of hours Ahmad works as a tutor that month = t

Combined hours of job = 92

The number of hours Ahmad works as a waiter = 92-t

Amount he got as tutor per hour = $ 9

Amount he will get as tutor = (Amount he got as tutor per hour ) x (t)

= 9t

Amount he got as waiter per hour = $ 14

Amount he will get as waiter  =  (Amount he got as waiter per hour ) x (92-t)

= 14(92-t)

= 14 (92)-14t  [By distributive property]

= 1288 -14t

Combined  amount he earned this month= Amount he will get as tutor + Amount he got as waiter per hour

= 9t+  1288 -14t

=1288+9t-14t   [Commutative property]

= 1288- 5t

So , the expression for the combined total dollar amount he earned this month:

1288- 5t

where t = number of hours Ahmad worked as a tutor this month.

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the temperature at the south pole was -39degree f at 8am. at 3pm it was 10degree f, by how many degrees did the temperature rise
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A swimming pool is being drained so it can be cleaned. The amount of water in the pool is changing according to the función f(t)
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0 ≤ t ≤ 5.

Step-by-step explanation:

In the function f(t), t is the independent variable. The domain of f is the set of all values of t that this function can accept.

In this case, f(t) is defined in a real-life context. Hence, consider the real-life constraints on the two variables. Both time and volume should be non-negative. In other words,

  • t \ge 0.
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The first condition is an inequality about t, which is indeed the independent variable.

However, the second condition is about f, the dependent variable of this function. It has to be rewritten as a condition about t.

\begin{aligned} f(t) &\ge 0 &&\text{Assumption} \cr 80000 - 16000\, t& \ge 0 && \text{Definition of} ~ f \cr 80000 & \ge 16000\, t && \begin{aligned}&\text{Add $16000\, t$} \\[-0.5em] & \text{to both sides of the inequality}\end{aligned} \cr 5 &\ge t &&\begin{aligned}&\text{Divide both sides of} \\[-0.5em] & \text{the inequality by $16000$}\end{aligned} \cr t &\le 5 && \text{Flip the inequality}\end{aligned}.

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6 0
3 years ago
Please help me with this question??m
Keith_Richards [23]

Answer:

75

Step-by-step explanation:

f(1) = 7

f(n) = 3f(n-1) + 3

So what you are trying to do here is find the recursive value (that's what it is called) for f(n). Computers love this sort of thing, but we humans have to do it slowly and carefully.

So let's try f(2)

That means that f(2) = 3*f(n-1) + 3

but if f(2) is used it means that you have to know f(2-1) which is just f(1) and we know that.

so f(2) = 3*f(1)+3

f(2) = 3*7 + 3

f(2) = 21 + 3

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Now do it again. We now know F(2), so we should be able to find f(3)

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f(3) = 3*f(2) + 3      We know that f(2) = 24

f(3) = 3* 24 + 3

f(3) = 72 + 3

f(3) = 75

7 0
2 years ago
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