Answer:
6216.66
Detailed explanation:
(8*40)+6%*×=$692; 320 + 0.6x = 692; 0.6x=692-320; 0.6x=373; x=373÷0.6; x=6216.66
<span>The outcome = probability of choosing exactly 2, 3, 4, or 5 passing plays.
The probability of selecting exactly two passing plays is given by:
(8C2)*(9*8)*
(15*14*13*12*11*10)
/(26*28*.....19)
where:
8C2 represents the combinations of choosing two from 8 and
probability that the first passing play is selected = 9/26
probability that the second passing play is chosen = 10/25, and so forth
you can similarly calculate the other three scenarios and sum them to find the total probability.</span>
<span>It is likely that Chad will qualify, as his annual earnings are below California's median yearly income.
</span>
The correct choice is option D. The given equations are:...[1]...[2] Multiply equation [1] by 5 on both sides; we have...[3]. By using the elimination method, we can add equations [2] and [3] to eliminate y and determine x, resulting in... Dividing both sides by 13 yields x = 3. Substituting x back into equation [1] results in 2(3) - y = -4, which simplifies to 6 - y = -4. After subtracting 6 from both sides, we find -y = -10. Dividing through by -1 gives y = 10. Hence, the solution is (3, 10). Consequently, a valid equation that can replace 3x + 5y = 59 in the original set while still yielding the same result is 13x = 39.
