Answer:
i think you have to multiply the sides..
Step-by-step explanation:
Answer:
4512.
Step-by-step explanation:
We are asked to find the number of five-card hands (drawn from a standard deck) that contain exactly three fives.
The number of ways, in which 3 fives can be picked out of 4 available fives would be 4C3. The number of ways in which 2 non-five cards can be picked out of the 48 available non-five cards would be 48C2.

We can choose exactly three fives from five-card hands in
ways.

Therefore, 4512 five card hands contain exactly three fives.
For trapezoid, the area = (upper base + lower base) * height / 2
So area = (12 + (2*2 + 12) ) *13 / 2 = 182
Answer:
-6
Step-by-step explanation:
0.17k - 0.43 =0.25k + 0.05
Collect like terms
0.17k - 0.25k =0.43 + 0.05
-0.08k = 0.48
Divide both sides by -0.08
K = 0.48/-0.08
K = -6