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Jamahl wants to celebrate his birthday by roller skating with his friends. He has a total of $45 to buy t tickets. Each ticket costs $5. Select the equation that matches this situation. Choose 1 answer: (A) t=5×45 (B) 45=5t (C) (5)/(45)=t

Jamahl wants to celebrate his birthday by roller skating with his friends. He has a total of $45 \$ 45 to buy t t tickets. Each ticket costs $5 \$ 5 .\newlineSelect the equation that matches this situation.\newlineChoose 11 answer:\newline(A) t=5×45 t=5 \times 45 \newline(B) 45=5t 45=5 t \newline(C) 545=t \frac{5}{45}=t

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Q. Jamahl wants to celebrate his birthday by roller skating with his friends. He has a total of $45 \$ 45 to buy t t tickets. Each ticket costs $5 \$ 5 .\newlineSelect the equation that matches this situation.\newlineChoose 11 answer:\newline(A) t=5×45 t=5 \times 45 \newline(B) 45=5t 45=5 t \newline(C) 545=t \frac{5}{45}=t
  1. Calculate Total Cost: Jamahl has a total of $45\$45 to spend on tickets, and each ticket costs $5\$5. We need to find the relationship between the total amount of money ($45\$45), the cost per ticket ($5\$5), and the number of tickets (tt) he can buy.\newlineTo find the total cost of tt tickets, we multiply the number of tickets by the cost per ticket. The equation representing this situation is:\newlineTotal cost = Number of tickets ×\times Cost per ticket
  2. Write Equation: Since the total cost is $45\$45 and the cost per ticket is $5\$5, we can write the equation as:\newline$45=t×$5\$45 = t \times \$5\newlineThis equation shows that the total amount of money Jamahl has is equal to the number of tickets he can buy times the cost of each ticket.
  3. Simplify Equation: We can simplify the equation by dividing both sides by $5\$5 to solve for tt:$45$5=t×$5$5\frac{\$45}{\$5} = t \times \frac{\$5}{\$5}This simplifies to:9=t9 = tHowever, this is not one of the options provided, and we are not asked to solve for tt, but to select the correct equation that matches the situation. The correct equation is the one that shows the total amount of money is equal to the number of tickets times the cost per ticket, which is option (B) 45=5t45=5t.

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