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Mademuasel [1]
3 years ago
12

If x = 5, then which inequality is true?

Mathematics
1 answer:
barxatty [35]3 years ago
7 0

Answer:

B

Step-by-step explanation:

cause when we substitute 5 in the equation we get 3<7which is true.

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Minimize Q=3x2+3y2​, where x+y=6.
weeeeeb [17]

Answer:

+(x + y) {}^{2}  = 6 {}^{2} \\ x {}^{2} + 2xy + y {?}^{2}  = 36

x {}^{2}  + y {}^{2}  = 36 - 2xy

q = 3(x {}^{2}  + y {}^{2} )

q = 3(36 - 2xy) = 108 - 6xy

5 0
2 years ago
What is the correct evaluation of 4x2 - 2x + 5, when x is equal to 2?
meriva

Answer:

9

Step-by-step explanation:

  1. Rewrite the problem

4x2-2(2)+5

2. Solve the problem. Do the multiplication first and then the subtraction and addition

8-2(2)+5

8-4+5

4+5

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The final answer is 9

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I = Prt
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A boat traveled 120 miles downstream and back. The trip down stream took four hours. The trip back took 12 hours. Find the speed
Alexxandr [17]
When the boat travels downstream, the current helps it move faster because it works in the direction of travel. When the boat moves upstream, the opposite happens. So, let s be the speed of the boat in still water and c be the speed of the current, both in miles per hour.

Remember that rate * time = distance. Let's use this formula to write what happens when the boat is going downstream and upstream. When the boat goes downstream, the current goes in the same direction as the boat and speeds it up, so the rate is given by s + c. When the boat is going upstream, the current goes against the boat's movement and slows it down, so the rate is s - c. Thus,

Upstream: (s + c)(4 h.) = 120 mi.
Downstream: (s - c)(12 h.) = 120 mi.

This is now a system of equations. Let's first divide both sides of each equation by the time to get everything in miles per hour:

\left \{ {{s + c = 30 mph} \atop {s - c = 10 mph}} \right.

We can then add the two equations and solve for the speed of the boat in still water first:

(s + c) + (s - c) = 30 mph + 10 mph
2s = 40 mph
\bf s = 20 mph

Finally, we can find the speed of the current by plugging the speed of the boat back into one of the previous equations:

s + c = 30 mph
20 mph + c = 30 mph
\bf c = 10 mph
7 0
3 years ago
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