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vaieri [72.5K]
3 years ago
5

What number is needed to complete the pattern below 5 10 3 15 20 13 25 30 ?

Mathematics
1 answer:
Hunter-Best [27]3 years ago
4 0
The pattern
5 10 3 15 20 13 25 30....
the next number is
23 because after each 2 numbers its +10 

Hope this helps,
xXharleyquinn04Xx
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Answer:

8 * 7

Explanation:

When you count the squares along the area, you will find that the base is 8 units, and the height is 7 units. The area of a square is equal to base * height, so the correct answer is 8 * 7.
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1) 2x11 =<br> I don’t know how to do this
Fynjy0 [20]

Answer:

22, Twenty Two

Step-by-step explanation:

A good way to look at multiplying 11 is that the number, if it’s under 10, will then be two of that number. For instance, 4 x 11 = 44, 6 x 11 = 66, and so on and so forth.

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5 0
3 years ago
Help me plz need smart people
Genrish500 [490]
The answer to 9 is 87.

The answer to 10 is x=91, y=89, and z=31

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3 years ago
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Find a formula for Y(t) with Y(0)=1 and draw its graph. What is Y\infty?
tino4ka555 [31]

Answer:

(a)\ y(t)\ =\ -2e^{-2t}+3

(b)\ y(t)\ =\ 4e^{-2t}-3

Step-by-step explanation:

(a) Given differential equation is

   Y'+2Y=6

=>(D+2)y = 6

To find the complementary function, we will write

D+2=0

=> D = -2

So, the complementary function can be given by

y_c(t)\ =\ C.e^{-2t}

To find the particular integral, we will write

y_p(t)\ =\ \dfrac{6}{D+2}

          =\ \dfrac{6.e^{0.t}}{D+2}

           =\ \dfrac{6}{0+2}

           = 3

so, the total solution can be given by

y_(t)\ =\ C.F+P.I

         =\ C.e^{-2t}\ +\ 3

y_(0)=C.e^{-2.0}\ +\ 3

but according to question

1 = C +3

=> C = -2

So, the complete solution can be given by

y_(t)\ =\ -2.e^{-2.t}\ +\ 3

(b) Given differential equation is

   Y'+2Y=-6

=>(D+2)y = -6

To find the complementary function, we will write

D+2=0

=> D = -2

So, the complementary function can be given by

y_c(t)\ =\ C.e^{-2t}

To find the particular integral, we will write

y_p(t)\ =\ \dfrac{-6}{D+2}

           =\ \dfrac{-6.e^{0.t}}{D+2}

           =\ \dfrac{-6}{0+2}

           = -3

so, the total solution can be given by

y_(t)\ =\ C.F+P.I

         =\ C.e^{-2t}\ -\ 3

y_(0)\ =C.e^{-2.0}\ -\ 3

but according to question

1 = C -3

=> C = 4

So, the complete solution can be given by

y_(t)\ =\ 4.e^{-2.t}\ -3

4 0
3 years ago
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