Answer: c. kr 27,850
Step-by-step explanation:
Given: The cost of plane ticket = kr 60,170
The cost of lodging = kr 47,249
The cost of food = kr 39,877
The amount suggested by friend for sightseeing and spending money = kr 41,054
Total cost for trip =
Saved money by Roy = kr 160,500
The amount needed before he can go on his trip=
Hence, he need kr 27,850 before he can go on his trip.
Question 1 options:
–16t^2+ 15t + 1 = 0
–4.9t^2 + 15t = 1
–4.9t^2 + 15t + 1 = 0
4.9t^2 + 15t + 1 = 0
Answer:
i rthink i understand your question but im not sure- I think you forgot to add a little bit of the question but im pretty sure your question is what is a parrllel line. IM going to answer that sorry if its wrong but im trying to be helpfull.
Step-by-step explanation:
Parallel lines are two lines that never intersect they start off beside each other and they stay where you can conect them with one line but they will never intercet.
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and
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Answer:
Literally, parallel lines are lines that extend in both directions without meeting.
The three definitions of parallel lines are correct, but Rachel's and Briana's definitions have flaws
Step-by-step explanation:
Rachel
The definition implies that two lines are said to be parallel if they are both perpendicular to another line.
This definition is correct, but the definition brings a new concept; it introduces the concept of line transversal.
Because the parallel lines can be defined without introducing the concept of line transversal (which was not part of the required definition), then we can conclude that the definition has a drawback.
Alex
Alex's definition is correct, and it has no drawback because the definition can be applied to concepts where parallel lines are used.
Briana
Here, Brianna introduced the concept of slopes.
Ideally, parallel lines have the same slope; but the concept is limited to slopes only; and cannot be applied to other concepts such as transversal of lines.
Answer:
150 vouchers to wash trucks were sold
250 vouchers to wash compact cars were sold
Step-by-step explanation:
Here, we are interested in calculating the number of each type of vouchers sold.
Let the number of vouchers to wash trucks be x while the number of vouchers to wash compact trucks be y.
Firstly, we know that both sums up to be 400.
Mathematically;
x + y = 400 •••••••••(i)
Secondly,
since a voucher to wash trucks sell $4, and we sold a total of x, the amount generated from selling is 4 * x = $4x
Same way for the vouchers to wash compact cars, we have a total of $3 * y = $3y
The sum of both gives $1350, which is the total sales.
Mathematically;
4x + 3y = 1350 ••••••(ii)
So we have two equations to solve simultaneously;
x + y = 400
4x + 3y = 1350
Multiply equation i by 4 , we have;
4x + 4y = 1600
4x + 3y = 1350
Subtract equation ii from i, we have 4y-3y = 1600-1350
y = 250
From equation 1, we know that
x + y = 400
This means that;
x = 400 -y
x = 400 -250
x = 150
Which system of equations represents this situation?
Answer:
The following system of equations represents the situation:
0.2h + 0.1s = 2
s + h = 15
Step-by-step explanation:
Hi there!
The total amount of yarn is 2 kg and we know that each hat uses 0.2 kg yarn and each scarf uses 0.1 kg. Then, the amount of yarn used per hat times the number of hats made, plus the amount of yarn used per scarf times the number of scarves made will be 2 kg.
h = number of hats
s = number of scarves
0.2h + 0.1s = 2
We also know that the total quantity of items made is 15, then, the number of hats plus the number of scarves will be 15:
s + h = 15
Then, we obtain the following system of equations:
0.2h + 0.1s = 2
s + h = 15
Only for curiosity, let´s solve the system:
Solve for h in the second equation:
h = 15 - s
Replace h in the first equation:
0.2(15 - s) + 0.1s = 2
3 - 0.2s + 0.1s = 2
-0.1s = -1
s = -1/-0.1
s = 10
Then, h = 5
Answer:
0.2h + 0.1s = 2
h + s = 15
Step-by-step explanation:
answer on khan
Answer: The required solution is b = 0.
Step-by-step explanation: We are given to solve the following linear equation :
We need to find the value of the unknown variable 'b' in the give equation.
From equation (i), we have
Thus, the required solution is b = 0.