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VladimirAG [237]
3 years ago
10

Jerry has a credit card debt of $15,600 that he would like to reduce by applying $8,500 of his inheritance money to the balance.

In addition, he would like to modify his debt payment plan to pay off the remaining balance in 24 months rather than 60 months. His credit card has an APR of 18%. How much will these changes save Jerry in finance charges (interest)?
Mathematics
2 answers:
sergiy2304 [10]3 years ago
7 0
HIs debt in his credit card is 15 600 dollars
=> 15 600 - 8500 dollars = 7100 dollars is his remaining debt.
Now, he wants to pay it in 24 months only with annual interest of 18% 
=> <span> 7100 dollars * .18 = 1278 dollars is the interest
=> 7100 + 1278 = 8 378
=> 8378 / 12 = 698.17 dollars per month.</span>
leva [86]3 years ago
6 0

I just did the test on Edge and the correct answer is <u>C) $6,760.96.</u>

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Please solve this question!!​
GaryK [48]

Answer:  (i) 1/221     (ii) 11/221      (iii) 95/663        (iv) 1/663

<u>Step-by-step explanation:</u>

(i) A deck of cards contains 4 Kings out of 52 total cards

1st draw: 4 Kings out of 52 total cards → 4/52 = 1/13

2nd draw: 3 remaining Kings out of 51 total remaining cards  →  3/51 = 1/17

  <u>1st Draw </u>                   <u>2nd Draw </u>                  <u>Outcome</u>         <u>Probability</u>

 King: P(K) = 1/13        King: P(K₂/K₁) = 1/17     King, King       (1/13) x (1/17) = 1/221

*************************************************************************************************

(ii) A deck of cards contains 4 Jacks, 4 Queens, & 4 Kings out of 52 total cards

1st draw: 12 Face cards out of 52 total cards → 12/52 = 3/13

2nd draw: 11 remaining Face cards out of 51 total remaining cards  →  11/51

<u>1st Draw </u>                 <u>2nd Draw </u>                  <u>Outcome</u>       <u>Probability</u>

 Face: P(F) = 3/13    Face: P(F₂/F₁) = 11/51   Face,Face     (3/13) x (11/51) = 11/221

*************************************************************************************************

(iiI) A deck of cards contains 26 black cards out of 52 total cards but there are 2 black Jacks, 2 black Queens, and 2 black Kings.

1st draw: 20 Black (not Face) cards out of 52 total cards → 20/52 = 5/13

2nd draw: 19 remaining Black (not Face) cards out of 51 total remaining cards  →  19/51

  <u>1st Draw </u>                 <u>2nd Draw </u>                       <u>Outcome</u>   <u>Probability</u>

Black: P(B~) = 5/13   Black: P(B~₂/B~₁) = 19/51    B~,B~    (5/13) x (19/51) = 95/663

*************************************************************************************************

(ii) A deck of cards contains 4 Aces out of 52 total cards

1st draw: 4 Aces out of 52 total cards → 4/52 = 1/13

2nd draw: 1 Queen of Hearts out of 51 total remaining cards  →  1/51

  <u>1st Draw </u>                 <u>2nd Draw </u>                   <u>Outcome</u>         <u>Probability</u>

 Ace: P(A) = 1/13      Qh: P(Qh₂/A₁) = 1/51   Ace,Queen(h)   (1/13) x (1/51) = 1/663

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Answer:3 choice

Step-by-step explanation:

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Evaluate the algebraic expression.<br> z^2+1+y when y=4, and z=3.
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Answer:

your question is

z²+1+y where, y=4,z=3

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Step-by-step explanation:

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Answer:

✨how would i help with this ?✨

Step-by-step explanation:

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