In Problems 83 - 86 , assume that the annual interest rate on a credit card is 19.99 % and interest is calculated by the average daily balance method. The unpaid balance at the start of a 30-day billing cycle was $654 .71 . No purchases were made during the billing cycle and a payment of $654 .71 was credited to the account on day 21 . Find the unpaid balance at the end of the billing cycle.
In Problems 83 - 86 , assume that the annual interest rate on a credit card is 19.99 % and interest is calculated by the average daily balance method. The unpaid balance at the start of a 30-day billing cycle was $654 .71 . No purchases were made during the billing cycle and a payment of $654 .71 was credited to the account on day 21 . Find the unpaid balance at the end of the billing cycle.
Solution Summary: The author calculates the amount of unpaid balance at the end of the billing cycle wherein a credit card has an annual interest rate of 19 .99%.
In Problems
83
-
86
, assume that the annual interest rate on a credit card is
19.99
%
and interest is calculated by the average daily balance method.
The unpaid balance at the start of a 30-day billing cycle was
$654
.71
. No purchases were made during the billing cycle and a payment of
$654
.71
was credited to the account on day
21
. Find the unpaid balance at the end of the billing cycle.
Between the function
3
(4)=x-x-1
Solve
inside
the interval [1,2]. then find
the approximate Solution
the root within
using the bisection
of
the
error = 10²
method.
Could you explain how the inequalities u in (0,1), we have 0 ≤ X ≤u-Y for any 0 ≤Y<u and u in (1,2), we either have 0 ≤ X ≤u-Y for any u - 1 < Y<1, or 0≤x≤1 for any 0 ≤Y≤u - 1 are obtained please. They're in the solutions but don't understand how they were derived.
E10) Perform four iterations of the Jacobi method for solving the following system of equations.
2
-1 -0
-0
XI
2
0
0 -1
2
X3
0
0
2
X4
With x(0) (0.5, 0.5, 0.5, 0.5). Here x = (1, 1, 1, 1)". How good x
(5)
as an approximation to x?
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