QuestionThe Logan family rents a beach house for 9 days, paying \ $920 after a \$25 discount. Find the daily charge$ d$:
$9d - 25 = 920$

Studdy Solution

STEP 1

Assumptions1. The total cost for9 days is $920. There is a one-time discount of$ 253. The cost per day is constant4. The discount is subtracted from the total cost, not the daily cost5. The variable $d$ represents the daily cost

STEP 2

We need to find an equation that correctly represents the situation. The total cost for9 days, after subtracting the discount, is equal to $920. This can be represented as$ $9d -25 =920$ $where$ d$ is the daily cost.

STEP 3

Now, we need to solve this equation for $d$ . First, we add25 to both sides of the equation to isolate the term with $d$ on one side.
$9d =920 +25$

STEP 4

Perform the addition on the right side of the equation.
$9d =945$

STEP 5

To find the value of $d$ , we divide both sides of the equation by9.
$d =945 /9$

STEP 6

Perform the division to find the value of $d$ .
$d =945 /9 =105$ The agency charges $105 per day.

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QuestionThe Logan family rents a beach house for 9 days, paying \ $920 after a \$25 discount. Find the daily charge$ d$:
$9d - 25 = 920$

Studdy Solution

STEP 1

Assumptions1. The total cost for9 days is $920. There is a one-time discount of$ 253. The cost per day is constant4. The discount is subtracted from the total cost, not the daily cost5. The variable $d$ represents the daily cost

STEP 2

We need to find an equation that correctly represents the situation. The total cost for9 days, after subtracting the discount, is equal to $920. This can be represented as$ $9d -25 =920$ $where$ d$ is the daily cost.

STEP 3

Now, we need to solve this equation for $d$ . First, we add25 to both sides of the equation to isolate the term with $d$ on one side.
$9d =920 +25$

STEP 4

Perform the addition on the right side of the equation.
$9d =945$

STEP 5

To find the value of $d$ , we divide both sides of the equation by9.
$d =945 /9$

STEP 6

Perform the division to find the value of $d$ .
$d =945 /9 =105$ The agency charges $105 per day.

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QuestionThe Logan family rents a beach house for 9 days, paying \920aftera$25discount.Findthedailycharge920 after a \$25 discount. Find the daily charge 920aftera$25discount.Findthedailycharged$: 9d−25=9209d - 25 = 9209d−25=920

Studdy Solution

STEP 1

Assumptions1. The total cost for9 days is 920.Thereisaone−timediscountof920. There is a one-time discount of 920.Thereisaone−timediscountof253. The cost per day is constant4. The discount is subtracted from the total cost, not the daily cost5. The variable ddd represents the daily cost

STEP 2

We need to find an equation that correctly represents the situation. The total cost for9 days, after subtracting the discount, is equal to 920.Thiscanberepresentedas920. This can be represented as920.Thiscanberepresentedas9d−25=9209d -25 =9209d−25=920wherewhere whered$ is the daily cost.

STEP 3

Now, we need to solve this equation for ddd. First, we add25 to both sides of the equation to isolate the term with ddd on one side.9d=920+259d =920 +259d=920+25

STEP 4

Perform the addition on the right side of the equation.9d=9459d =9459d=945

STEP 5

To find the value of ddd, we divide both sides of the equation by9.d=945/9d =945 /9d=945/9

STEP 6

Perform the division to find the value of ddd.d=945/9=105d =945 /9 =105d=945/9=105The agency charges $105 per day.

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Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

QuestionThe Logan family rents a beach house for 9 days, paying \ $920 after a \$25 discount. Find the daily charge$ d$:
$9d - 25 = 920$

Assumptions1. The total cost for9 days is $920. There is a one-time discount of$ 253. The cost per day is constant4. The discount is subtracted from the total cost, not the daily cost5. The variable $d$ represents the daily cost

We need to find an equation that correctly represents the situation. The total cost for9 days, after subtracting the discount, is equal to $920. This can be represented as$ $9d -25 =920$ $where$ d$ is the daily cost.

Now, we need to solve this equation for $d$ . First, we add25 to both sides of the equation to isolate the term with $d$ on one side.
$9d =920 +25$

Perform the addition on the right side of the equation.
$9d =945$

To find the value of $d$ , we divide both sides of the equation by9.
$d =945 /9$

Perform the division to find the value of $d$ .
$d =945 /9 =105$ The agency charges $105 per day.