From the question, we know that the solutions of the system

is (14,6), which means the speed of the the boat in calm water,

, is 14

, and the speed of the current,

, is 6

. To summarize:

and

We also know that w<span>hen the boat travels downstream, the current increases the speed of the boat; therefore to find the speed of the boat traveling downstream, we just need to add the speed of the boat and the speed of the current:
</span>



<span>
Similarly, to find the the speed of the boat traveling upstream, we just need to subtract the speed of the current from the speed of the boat:
</span>



<span>
We can conclude that the correct answer is </span><span>
C. The team traveled at 8 km per hour upstream and 20 km per hour downstream.</span>
Step-by-step explanation:
A. 2(10)-(-10)
20 -(-10) -------> (-)×(-) =(+)
20 + 10
30
B.29 + 1
30
If x is an which of the following statements adds 5 to the current value of x and stores the new value back in x?If x is an int, which of the following statements adds 5 to the current value
Answer:
-2
Step-by-step explanation:
First, when you plug in -2, you have to put parentheses around it which you probably didn't do which is why you got it wrong. First calculate (-2)^4 then multiply the product by the rest of the expression. (-2)^4= 16. Now multiply 16 by -0.125 which is equal to -2.
The answer is D, no solution