Question

from a deck of 52 cards, the 12 face cards and 4 aces are removed. from these 16 cards, 4 are chosen. how many combinations are possible that have at most 1 red card? ​

Answer 1

Step-by-step explanation:

$\huge\tt{QuestioN:-}$

From a deck of 52 cards, the 12 face cards and 4 aces are removed. from these 16 cards, 4 are chosen. how many combinations are possible that have at most 1 red card?

$\huge\mathcal\blue{AnsweR}$

My solution I'm not sure how to enter the equation in to the calculator I believe my reasoning is correct but please do correct me if I'am wrong. "Calculator Ti-84"

At least 2 red cars:

=2 red 4c2x10c2=

=3 red 4C3x10c1=

=4 red: 4c4x10c0

A. 154

B. 518

C. 1302

D. 784

Hope it helpful...☃️⚡️

Answer 2

Answer:

From a deck of 52 cards, the 12 face cards and 4 aces are removed. from these 16 cards, 4 are chosen. how many combinations are possible that have at most 1 red card?

\huge\mathcal\blue{AnsweR}AnsweR

My solution I'm not sure how to enter the equation in to the calculator I believe my reasoning is correct but please do correct me if I'am wrong. "Calculator Ti-84"

At least 2 red cars:

=2 red 4c2x10c2=

=3 red 4C3x10c1=

=4 red: 4c4x10c0

A. 154

B. 518

C. 1302

D. 784

Hope it helpful...☃️⚡️