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alexandr402 [8]
3 years ago
13

Write a vector equation of the line that passes through point P(1,5) and is parallel to a = -7,2). Then write parametric equatio

ns of
the line.
Mathematics
1 answer:
san4es73 [151]3 years ago
6 0

Answer:

Vector equation of the line ⇒ (x-1 , y-5) = t(-7,2)

Parametric equations ⇒ x = 1 - 7t  and  y = 5 + 2t

Step-by-step explanation:

Let the line L through (x,y) and through point P(1,5) and is parallel to a = (-7,2)

so, the vector equation of the line will be:

(x,y) - (1,5) = t(-7,2)

∴ (x-1 , y-5) = t(-7,2)

The parametric equations of the line will be:

x - 1 = -7t ⇒ x = 1 - 7t

y - 5 = 2t ⇒ y = 5 + 2t

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Answer:

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Step-by-step explanation:

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With a beginning balance of $1200 and no additional charges during the next three months, you will just pay the minimum payment
oksano4ka [1.4K]

Here is the complete question.

With a beginning balance of $1200 and no additional charges during the next three months, you will just pay the minimum payment each month for the next three months. The APR is 24.99% and the minimum payment each month is 3% of the balance. Determine the finance charge, new balance, and minimum payment required for each of the next three months, and the starting balance for month 4 in the table below.

a) What is the total of minimum payments?

b) What is the total sum of the finance charges?

c) How much does the starting balance decrease after these three payments?

d)The total of your finance charges is what percent of our total payments?

Answer:

Step-by-step explanation:

Month       Beginning        Finance          New               Minimum

                  Balance          Charge            Balance        Payment

1          $ 1200             24.99           1224.99            36.75

2          1188.24             24.75          1212.99            36.39

3          1176.60             24.50           1201.10            36.03

4          1165.07             24.26           1189.33             35.68

a.

The total minimum payments for 3 months = 36.75 + 36.39 + 36.03

The total minimum payments for 3 months = $ 109.17

b.

Total finance charges for 3 months = 24.99 + 24.75 + 24.50

Total finance charges for 3 months = $ 74.24

c. The starting balance decrease from 1200 to 1165.07, this implies that there is a reduction of $ 34.93

d. The total of finance charges = 74.24×(100/109.17)

The total of finance charges = 68% of total payments.

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3 years ago
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