Let
T--------> the total price of the vehicle
x--------> amount paid
y--------> amount owed
we know that
the total cost of the vehicle is equal to the amount paid plus the amount owed
so
Find the amount paid
Find the amount owed
Find the total cost of the vehicle
therefore
the answer is
the total price of the vehicle is
The total price of the vehicle is 28,466
To determine the total price of the vehicle, we can solve this question using the area model (please refer to the attachment below)
Firstly, let’s use the area model method to calculate the total price of the vehicle.
Therefore, we have:
567 x 48
= (500 + 60 + 7) x (40 + 8)
= (500 x 40) + (500 x 8) + (60 x 40) + (60 x 8) + (7 x 40) + (7 x 8)
= 20000 + 4000 + 2400 + 480 + 280 + 56
= 27216.
Recall, Jaycee still owes $1250 after 48 months; therefore we can derive the total price of the vehicle by adding the total money for the whole 48 months and the amount Jayson owes.
Therefore we have:
27216 + 1250
= 28466
Thus, the total price of the vehicle is $28,466
The area model refers to a rectangular diagram used in solving multiplication and division problems in mathematics.
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Answer:
The best option is;
A triangle with three equal sides all longer than 12 inches
Step-by-step explanation:
The cross sectional area of the square prism that passes through points A, B and C is found as follows;
Shape of cross section ABC = Triangle
Base, AB of the triangle is given by;
AB = √(8² + 8²) = √128 = 8·√2
Side, AC of the triangle is given by AC = √(8² + 12²) = 4√13
Therefore, the height of the triangle is given as follows;
Height, h = √(4·√13)²-(4·√2)² = 4·√11
The area of the cross section then is 0.5 × Base × Height
= 0.5 × 8·√2 × 4·√11 = 16·√22
A triangle with 3 equal sides of 8 inches has an area of 4×8×sin(60) = 16√3
A triangle with 2 equal sides of 12 inches and one side of 8 inches has an area of 4×12×sin(60) = 24√3
Therefore since 16·√22 > 24√3 > 16√3, the best option is a triangle with three equal sides of all longer than 12 inches.
Much money did
Shally have at first?
I'm curious as to how a wrong answer can be a "verified answer." What is BRAINLY's process for verification?
You can see an error in the "verified answer" here:
"Amount of money that Katherine now has = [(x/3) + 68]"
No. If X is the amount of money Katherine had, and she gave away 1/3, then she has 2/3(x). And the +68?
Shelly's dad gave that $68 to Shelly, not to Katherine.
The answer my son and I came up with was $21. We used bar models since they aren't teaching 2-variable algebra in 5th grade. But here's the logic.
We know what Katherine and Shelly collectively now have $356 ($288 + $68 from the dad).
They have equal amounts now, so they each have $178. Half of that is $89, which is significant since we need to find the value of the "thirds" that constitute Katherine's original amount. She has two of those thirds left and each of the two is worth $89 (half of what she has now). This is really where the bar model method helps to visualize, by the way.
Now we now how much Katherine gave Shelly: $89 (same value as each of the other two, equal thirds of Katherine's original amount).
If we know that the $178 Shelly has now is made up from the $89 that Katherine gave her, plus the $68 her dad gave her, plus whatever mystery amount she started with, we can do $178 - ($68 + $89) and get $21.
Let's verify this answer right here:
Katherine started with $267 and Shelly started with $21.
Katherine gave Shelly $89 (1/3) of her money.
Katherine now has $178 ($267 - $89) and Shelly now has $110 ($21 + $89).
Shelly's dad gave her another $68. Now they both have $178.
The answer is 101/1000
Happy to help
Ever gone snowboarding? Survey
1 2 3 4
Yes 10 13 2 12
No 30 27 38 28
A.
Yes, because the results from Survey 3 differ significantly from results from Surveys 1, 2, and 4, which agree.
B.
Yes, because all four surveys do not have identical results.
C.
No, because although the results differ among the four surveys, the sample method used for all was the same.
D.
No, because all four surveys have about the same number of people saying “yes” and about the same number of people saying “no.”