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Kay [80]
2 years ago
8

Cameron is older than Hassan. Their ages are consecutive integers. Find Cameron's

Mathematics
1 answer:
Alexxandr [17]2 years ago
6 0

Answer:

25

Step-by-step explanation:

So consecutive integers, just means they're separated by a value of 1. This can be generally expressed as "a, a+1" where these two values would be consecutive integers assuming "a" is an integer.

So let's express Hassan's age as the variable "x", since it's unknown. Since Cameron is older, and by definition of a consecutive integer, Cameron's can be expressed as "x+1"

So the equation we need to set up is Cameron's age + 5(Hassan's age) = 145

So we can substitute the variables we defined to express Cameron and Hassan's age: (x+1) + 5(x) = 145

Distribute the 5: x+1+5x

Add like terms: 6x+1 = 145

Subtract 1 from both sides: 6x=144

Divide both sides by 6: x=24

Since we used "x" to represent Hassan's age, Hassan's age is 24. Since we used "x+1" to represent Cameron's age, Cameron's age is "24+1" which is just 25

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Answer:

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Step-by-step explanation:

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Substitute 2L for S in the first equation.

2L + L = 351

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Divide both sides by 3

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L= \frac{351}{3}

L= 117.0

<em>Hence, a love seat costs 117.0</em>

<em></em>

<u>Using Graph</u>

See attachment for graph

S is plotted on the y-axis and L is on the x-axis.

The green line represents S + L = 351 while the orange line represents S = 2L

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94 passengers rode in a train from City A to City B. Tickets for regular coach seats cost ​115$. Tickets for sleeper cars seats
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Using a system of equations, it is found that 41 regular and 53 sleeper seat tickets were sold.

<h3>What is a system of equations?</h3>

A system of equations is when two or more variables are related, and equations are built to find the values of each variable.

In this problem, the variables are:

  • Variable x: Regular coach seats.
  • Variable y: Sleeper cars seats.

94 passengers rode in a train from City A to City B, hence:

x + y = 94

Tickets for regular coach seats cost ​115$. Tickets for sleeper cars seats cost ​281$. The receipts for the trip totaled 19,608​$, hence:

115x + 281y = 19608

From the first equation, x = 94 - y, hence, replacing on the second.

115x + 281y = 19608

115(94 - y) + 281y = 19608

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