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levacccp [35]
3 years ago
15

4700 equal to 47 what

Mathematics
2 answers:
Tanzania [10]3 years ago
7 0
4700 equal to 47 thousands (idk how 4700 is equal to 47 unless they are decimals like: 47.00=47)
Kamila [148]3 years ago
4 0
I do not understand the question. But yes, 4700 and 47 are equivalent.
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Fill in the table using this function rule. <br> y = 4x - 1
MariettaO [177]

Answer: 1 * 2 - 1 equals 3 repeat for others

Step-by-step explanation:

6 0
3 years ago
kiran and clare live 24 mile away from each other along a rail trail. One Saturday the two friends started walking toward each o
scZoUnD [109]

Answer:

11:45\ am

Step-by-step explanation:

Total distance between Kiran and Clare is 24 miles. They started walking at 8.00 am.

Speed of Kiran is 3 miles/hr and speed of Clare is 3.4 miles/hr.

So the relative speed of them is,

=3+3.4=6.4 miles/hr

Both the speed are added as they moving in opposite direction.

We know that,

\text{Relative speed}=\dfrac{\text{Relative distance}}{\text{Time}}

i.e \text{Time}=\dfrac{\text{Relative distance}}{\text{Relative speed}}

Putting the values,

t=\dfrac{24}{6.4}=3.75\ hr=3\ hr\ 45\ min

As they started at 8.00 am, so the time at which will meet will be,

=8+3\ hr\ 45\ min=11:45


6 0
3 years ago
Can someone pls do these quick
balu736 [363]

Answer:

6. x° is approximately 21.04°

7. x° is approximately 39.56°

8. x° is approximately 58.03°

9. x° is approximately 72.85°

Step-by-step explanation:

6. In the given right triangle (a triangle with the measure of one of the interior angles equal to 90°, indicated by the small square between two sides) , we have;

The hypotenuse side length = 15

The adjacent side to the given reference angle, x° = 14

By trigonometric ratio, we have;

cos\angle X = \dfrac{Adjacent\ leg \ length}{Hypotenuse \ length}

\therefore cos(x^{\circ}) = \dfrac{14}{15}

To find the value of x°, we make use of the inverse cosine function, arccos found on a scientific calculator, as follows;

x° = arccos(14/15) ≈ 21.04°

x° ≈ 21.04°

7. In the given right triangle, we have;

The length of the opposite side to the given reference angle, x° = 19

The length of the adjacent side to the given reference angle, x° = 23

By trigonometric ratios, we have;

Tan(\angle X) = \dfrac{Opposite \, side \  length}{Adjacent\, side \ length}

\therefore tan(x^{\circ}) =  \dfrac{19}{23}

Therefore;

x° = arctan(19/23) ≈ 39.56°

x° ≈ 39.56°

8. In the given right triangle, the adjacent side to the reference angle, x° and the hypotenuse side are given, therefore, we have;

x° = arccos(9/17) ≈ 58.03°

x° ≈ 58.03°

9. The opposite side to the reference angle and the hypotenuse side are given

By trigonometric ratio, we have;

sin\angle X = \dfrac{Opposite \ leg \ length}{Hypotenuse \ length}

\therefore sin(x^{\circ}) = \dfrac{43}{45}

x° = arcsin(43/45) ≈ 72.85°

x° ≈ 72.85°.

6 0
3 years ago
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3 years ago
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Mean is the average,

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