Answer:
The equation that represents the situation is: Â [tex]\mathbf{850=5(x+19)}[/tex]
Option D is correct option.
The price of one ticket = $151
Step-by-step explanation:
Total number of tickets = 5
Cost of insurance per ticket = $19
Total Cost of tickets = $850
Let:
Cost of one ticket = x
Total cost of one ticket will be cost of ticket plus insurance i.e. x+19
Now, family bought 5 tickets so, total cost of 5 tickets will be:
[tex]\mathbf{850=5(x+19)}[/tex]
Therefore, the equation that represents the situation is: Â [tex]\mathbf{850=5(x+19)}[/tex]
Option D is correct option.
Now, solving the equation to find price of one ticket i.e value of x
[tex]850=5(x+19)\\850=5x+95\\Switching\:sides\\5x+95=850\\5x=850-95\\5x=755\\Divide\:both\:sides\:by\:5\\\frac{5x}{5}=\frac{755}{5}\\x=151[/tex]
So, we get the value of x = 151
So, The price of one ticket = $151
