A phone company has a texting plan that charges a monthly rate based on the number of texts an individual sends per month.  This is modeled by the function cost of plan, 𝐶(𝑥),𝐶(𝑥), in dollars, is a function of the number of texts sent, 𝑥𝑥, per month.𝐶(𝑥)=⎧⎩⎨⎪⎪250.05𝑥+25.075𝑥+25 if 𝑥<100 if 100≤𝑥≤500 if 500<𝑥𝐶(𝑥)={25 if 𝑥<1000.05𝑥+25 if 100≤𝑥≤500.075𝑥+25 if 500<𝑥If you sent 500500 texts last month, what was the cost of your bill from the phone company? Question 2Answera.$37.50$37.50 b.$50.00$50.00c.$25.00$25.00d.$62.50

A power company calculates a person's monthly bill from the number of kilowatt-hours (kWh), x, used.The function 𝑏(𝑥)={0.15𝑥,𝑥≤2000.10(𝑥−200)+30,𝑥>200b(x)={ 0.15x,x≤2000.10(x−200)+30,x>200​ determines the bill.How much is the bill for a person who uses 300 kWh in a month?A.$55B.$40C.$60D.$45

Darius is comparing phone plans. If he chooses Cellular Unlimited, he could buy a phone for $390 and pay $7.50 per month for service. If he chooses Worldwide Wireless, he would pay $19.75 per month for service but would get a phone for free. In addition, Worldwide Wireless is offering new customers a $100 signing bonus.Which equation can you use to find m, the number of months it would take for the total cost to be the same for either plan?7.5m+390=19.75m–1007.5m+390=19.75m+100After how many months would the total cost be the same for either plan?Simplify any fractions. monthsSubmit

A cell phone plan charges $200 per month for 20 GB of data, plus $15 for each additional 1 GB used. A customer uses 23 GB of data in 1 month.What is their total bill for the month?

The monthly rent for a pizza parlor is $1,200. The average production cost per pizza is $6.75. The monthly expenses for the pizza parlor are given by the function 𝐸⁡(𝑥)=1,200+6.75⁢𝑥 , where x is the number of pizzas sold. For x pizzas sold, the pizza parlor's revenue is given by the function 𝑅⁡(𝑥)=12.5⁢𝑥 .The monthly profit of the pizza parlor is the difference between its revenue and its expenses. Which function represents the monthly profit, 𝑃⁡(𝑥) ? A. 𝑃⁡(𝑥)=5.75⁢𝑥+1,200 B. 𝑃⁡(𝑥)=5.75⁢𝑥−1,200 C. 𝑃⁡(𝑥)=1,200+19.25⁢𝑥 D. 𝑃⁡(𝑥)=6.25⁢𝑥−1,200

Charlotte has a babysitting service andcharges $12.50 per hour. After Charlottecalculates her set-up and travel costs,she constructs the cost equation𝐶=45+2.5ℎC=45+2.5hC, equals, 45, plus, 2, point, 5, hwhere 𝐶CC represents thecost in dollars per job and h represents thehours that Charlotte babysits for.How many hours does Charlotte need to babysit for in order to cover her costs?Hint: write an equation that represents the revenue, 𝑅RR, earned by Charlotte in termsof the number of hours spent babysitting