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aalyn [17]
3 years ago
11

Find the length of side x in simplest radical form with a rational denominator. X

Mathematics
1 answer:
Aleks04 [339]3 years ago
4 0
Nxjxixjjxxjxjxjxjxj snznznxjx
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Anyone knows the answer ,?
vivado [14]

Answer:

The answer for this question is A

Step-by-step explanation:

8 0
3 years ago
A dog and a cat are 200 meters apart when they see each other. The dog can run at a speed of 30 meter per second, while the cat
LenKa [72]

Answer:

They'll meet after 200 meters , if they simultaneously start running towards each other.

Step-by-step explanation:

Let x =distance travelled by dog and 200-x be the distance travelled by cat. Inorder to meet, the sum of their travelled distances shall be equal to 200 meters as they are far apart by 200 meters.

Dog: Distance =Speed x time: x=30t

Cat: Distance = 200-x

=24t

The sum of their distance travelled shall be 200 meters: 30t+ 24t= 200;54t=200;t=200/54=3.7secs

So they will meet after 3.7 seconds

To check:

Distance travelled by dog :x=30(3.7)

=111.11 meters

Distance travelled by cat: 24t=24(3.7)

=88.89 meters

Therefore since they are travelling towards each other and their distance apart is 200 meters, after 3.7 seconds they will meet because dog travelled 111.11 meters and cat travelled 88.89 meters and they covered already 200 meters as the sum of 111.11+ 88.89

=200 meters

6 0
2 years ago
Determine the axis of symmetry and the vertex of the given function.
Tresset [83]
The vertex is (3,3) and the axis is 3
8 0
4 years ago
Read 2 more answers
2x-1=5-6x please show steps.
Airida [17]
2x-1=5-6x
2x=5-6x+1
2x=-6x+6
2x+6x=6
8x=6x=6/8
x=3/4


Oh hey, its me again.
5 0
2 years ago
A function y(t) satisfies the differential equation dy dt = y4 − 9y3 + 20y2. (a) What are the constant solutions of the equation
Darya [45]

Answer:

a) y = 0, y = 4 and y = 5

b) y ⊂ (- ∞, 0) ∪ (0, 4) ∪ (5, ∞)

c) y ⊂ (4,5)

Step-by-step explanation:

Data provided in the question:

function y(t) satisfies the differential equation:

\frac{dy}{dt} = y⁴ − 9y³ + 20y²

Now,

a) For constant solution

\frac{dy}{dt} = 0

or

y⁴ − 9y³ + 20y² = 0

or

y² (y² - 9y + 20 ) = 0

or

y²(y² -4y - 5y + 20) = 0

or

y²( y(y - 4) -5(y - 4)) = 0

or

y²(y - 4)(y - 5) = 0

therefore, solutions are

y = 0, y = 4 and y = 5

b) for   y increasing

\frac{dy}{dt} > 0

or

y²(y - 4)(y - 5) > 0

or

y²

y ⊂ (- ∞, 0) ∪ (0, 4) ∪ (5, ∞)

c) for   y decreasing

\frac{dy}{dt} < 0

or

y²(y - 4)(y - 5) > 0

or

y²

y ⊂ (4,5)

8 0
4 years ago
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