At Simba Travel Agency, the price of a climbing trip to Mount Kilimanjaro includes an initial fee plus a constant fee per meter. F represents the fee (in dollars) for climbing d meters. F=110+0.12 d What is the increase in price for every 100 meters climbed? $

Calculate Fee for 100 Meters: To find the increase in price for every 100 meters climbed, we need to calculate the fee for 100 meters using the given formula F = 110 + 0.12d, where d is the distance in meters. Let's substitute d with 100 meters to find the increase in price for that distance. F = 110 + 0.12(100)Perform Calculation: Now, let's perform the calculation for the fee for 100 meters. F = 110 + 0.12 * 100 F = 110 + 12Find Total Fee: After adding the initial fee and the fee for 100 meters, we get the total fee for 100 meters. F = 122 This means that for every 100 meters climbed, the price increases by $12.

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At Simba Travel Agency, the price of a climbing trip to Mount Kilimanjaro includes an initial fee plus a constant fee per meter.

F represents the fee (in dollars) for climbing
d meters.

F=110+0.12 d
What is the increase in price for every 100 meters climbed?

$

At Simba Travel Agency, the price of a climbing trip to Mount Kilimanjaro includes an initial fee plus a constant fee per meter. $\newline$ $F$ represents the fee (in dollars) for climbing $d$ meters. $\newline$ $F=110+0.12 d$ $\newline$ What is the increase in price for every $100$ meters climbed? $\newline$ $\$$

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Q. At Simba Travel Agency, the price of a climbing trip to Mount Kilimanjaro includes an initial fee plus a constant fee per meter.

\newline

F

represents the fee (in dollars) for climbing

d

meters.

\newline

F=110+0.12 d

\newline

What is the increase in price for every

100

meters climbed?

\newline

\$

Calculate Fee for $100$ Meters: To find the increase in price for every $100$ meters climbed, we need to calculate the fee for $100$ meters using the given formula $F = 110 + 0.12d$ , where $d$ is the distance in meters. $\newline$ Let's substitute $d$ with $100$ meters to find the increase in price for that distance. $\newline$ $F = 110 + 0.12(100)$
Perform Calculation: Now, let's perform the calculation for the fee for $100$ meters. $F = 110 + 0.12 \times 100$ $F = 110 + 12$
Find Total Fee: After adding the initial fee and the fee for $100$ meters, we get the total fee for $100$ meters. $\newline$ $F = 122$ $\newline$ This means that for every $100$ meters climbed, the price increases by $\$12$ .