Asked by Fuad Faji Jemal

Oscillation

Answers

Answered by Bellah
Hi Bot!
Solve the system of equations.
6x–5y=27
3x+5y=36
Answered by Bellah
Solve the system of equations.
2x+8y=8
2x−4y=−16
Answered by Bellah
incorrect

can you try again
Answered by Bellah
Bot, how many solutions does the system of equations have?
8x−6y=48
8x+6y=48
Answered by Bellah
How many solutions does the system have?
12x−15y=18
4x−5y=6
Answered by Bellah
Bowl-O-Rama charges, C, $5 per game, g, plus $4 for shoe rental, and Bowling Pinz charges, C, $4 per game, g, plus $8 for shoe rental. Write the pair of linear equations that model this situation.
Answered by Bellah
At the Henderson Middle School awards ceremony, the principal is going to honor outstanding students with gift cards. The gift cards for excellent grades, g, are worth $40, and the gift cards for perfect attendance, a, are worth $25. The principal has $4,000 allotted for this event, and he is going to recognize 100 students. Write the pair of linear equations that model this situation.(1 point)
Answered by Bellah
The Highland Booster Club sells refreshments at the concession stand for local football games. Combinations include 4 hot dogs and 2 sodas for $10 and 6 hot dogs and 3 sodas for $15. Let h represent the cost of a hot dog, and let s represent the cost of a soda. Write the pair of linear equations that model this situation.(1 point)
Answered by Bellah
Mrs. Gonzalez is going to rent a car for a business trip for one week. Top-Notch Car Rental charges, C, $150 plus $0.35 per mile, m. Fleetwood Car Rental charges, C, $200 and $0.10 per mile, m. Which company is less expensive for a 300-mile trip and by how much? Use 1 for Top-Notch Car Rental and 2 for Fleetwood Car Rental in the answer.
Answered by Bellah
Akeem wants to have a lemonade stand at the community fair. It costs him $2 to make each cup of lemonade plus a $40 renter's fee for the stand. He sells the lemonade for $6 per cup. How many cups does Akeem have to sell to break even?
Answered by Bellah
The senior class at Hartford High School is planning their prom. They’ve narrowed the location down to two choices. The Regal Hotel charges, C, $500 for the ballroom rental fee and $75 per student, s, for the meal. The Greenhill Country Club charges, C, $1,000 for the ballroom rental fee and $65 per student, s, for the meal. Create a pair of linear equations that represent this real-world problem.
Answered by Bellah
The senior class at Hartford High School is planning their prom. They’ve narrowed the location down to two choices. The Regal Hotel charges, C, $500 for the ballroom rental fee and $75 per student, s, for the meal. The Greenhill Country Club charges, C, $1,000 for the ballroom rental fee and $65 per student, s, for the meal. Create a pair of linear equations that represent this real-world problem.(1 point)
Responses

A) Regal Hotel: C=1,000s+75; Greenhill Country Club: C=500s+65
, Regal Hotel: , upper C equals 1,000 s plus 75, ; Greenhill Country Club: , upper C equals 500 s plus 65

B) Regal Hotel: C=75s+1,000; Greenhill Country Club: C=65s+500
, Regal Hotel: , upper C equals 75 s plus 1,000, ; Greenhill Country Club: , upper C equals 65 s plus 500

C) Regal Hotel: C=75s+500; Greenhill Country Club: C=65s+1,000
Regal Hotel: , upper C equals 75 s plus 500, ; Greenhill Country Club: , upper C equals 65 s plus 1,000

D) Regal Hotel: C=500s+75; Greenhill Country Club: C=1,000s+65
Answered by Bellah
The Jackson Jammers are giving away bags and caps at their next game. The bags, b, cost them $10 each, and the caps, c, cost them $5 each. They plan to give away 2,000 total items and have a budget of $12,500. Write the pair of linear equations that model this situation.(1 point)
Responses

A) b+c=2,000; 10b+5c=12,500
b plus c equals 2,000, ; , 10 b plus 5 c equals 12,500

B) b+c=12,500; 10b+5c=2,000
, b plus c equals 12,500, ; , 10 b plus 5 c equals 2,000

C) b+c=12,500; 5b+10c=2,000
, b plus c equals 12,500, ; , 5 b plus 10 c equals 2,000

D) b+c=2,000; 5b+10c=12,500
Answered by Bellah
Solve this real-world problem using a system of equations. The O’Donnells are having a birthday party for their son, and they plan to have a clown bring balloons to the party. Balloon Express charges $2 per balloon and $10 for delivery. Balloon Mania charges $1.50 per balloon and $20 for delivery. If the O’Donnells plan to order 30 balloons, which company should they choose, and how much will they save?(1 point)
Responses

A) Balloon Mania; $25 
Balloon Mania; $25 

B) Balloon Express; $25
Balloon Express; $25

C) Balloon Express; $5
Balloon Express; $5

D) Balloon Mania; $5
Balloon Mania; $5
Answered by Bellah
Solve this real-world problem using a system of equations. The O’Donnells are having a birthday party for their son, and they plan to have a clown bring balloons to the party. Balloon Express charges $2 per balloon and $10 for delivery. Balloon Mania charges $1.50 per balloon and $20 for delivery. If the O’Donnells plan to order 30 balloons, which company should they choose, and how much will they save?
Answered by Bellah
Bot, solve this real-world problem using a system of equations. The O’Donnells are having a birthday party for their son, and they plan to have a clown bring balloons to the party. Balloon Express charges $2 per balloon and $10 for delivery. Balloon Mania charges $1.50 per balloon and $20 for delivery. If the O’Donnells plan to order 30 balloons, which company should they choose, and how much will they save?
Answered by Bellah
Bot?
Answer
To determine which company the O'Donnells should choose and how much they will save, we need to compare the total cost of each option.

With Balloon Express, the cost per balloon is $2 and the delivery fee is $10, so the total cost for 30 balloons would be:

$2 x 30 balloons = $60 for balloons
$10 delivery fee
Total cost = $70

With Balloon Mania, the cost per balloon is $1.50 and the delivery fee is $20, so the total cost for 30 balloons would be:

$1.50 x 30 balloons = $45 for balloons
$20 delivery fee
Total cost = $65

Therefore, the O'Donnells should choose Balloon Mania as it will save them $5 compared to Balloon Express.
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