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hjlf
4 years ago
15

Use each of the numbers 4, 40, and 4000 once to make true statements.

Mathematics
2 answers:
Volgvan4 years ago
7 0

Answer:

1. The value 40÷40.01 is close to 1.

2. The value 4÷40.01 is much less than 1.

3. The value 4000÷40.01 is greater than 1.

Step by step explanation:

The given numbers are 4, 40 and 4000.

Divide each number 4, 40 and 4000 by 40.01 we get

\frac{40}{40.01} = \frac{4000}{4001} = 0.999750062\approx 1  

\frac{4}{40.01} = \frac{400}{4001} = 0.0999750062  

\frac{4000}{40.01} = \frac{400000}{4001} =99.9750062

You can see from above:

The value __40___÷40.01 is close to 1.

The value __4___÷40.01 is much less than 1

The value __4000___÷40.01 is greater than 1.

lys-0071 [83]4 years ago
5 0

Answer:

\frac{40}{40.01} ≅ 1.

Hence, \frac{4}{40.01} < 1.

Hence, \frac{4000}{40.01} > 1.

Step-by-step explanation:

We are given the numbers 4, 40 and 4000 to be used.

A. As we need the division \frac{x}{40.01} to be close to 1.

So, we take x = 40 such that \frac{40}{40.01} ≅ 0.9999 ≅ 1

Hence, \frac{40}{40.01} ≅ 1.

B. As we need the division \frac{x}{40.01} to be less than 1.

So, we take x = 4 such that \frac{4}{40.01} ≅ 0.099 < 1

Hence, \frac{4}{40.01} < 1.

C. As we need the division \frac{x}{40.01} to be greater than 1.

So, we take x = 4000 such that \frac{4000}{40.01} ≅ 99.9 > 1

Hence, \frac{4000}{40.01} > 1.

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Step-by-step explanation:

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General regression equation :

y = mx + c

Where

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The regression equation obtained ;

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To one decimal place :

ŷ = -0.1X + 157.8

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3 years ago
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3 years ago
Kamala gave rs 1,50,000 to her friend.She gave currency notes of denomination Rs. 50,Rs.100,Rs.500 in the ratio 4:3:5.How many n
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Answer  

Find out the how many notes of each denomination did she give .

To prove

Let us assume that x be the scalar multiplication of the Rs 50, Rs100,Rs500 curreny notes.

As given

Kamala gave Rs 1,50,000 to her friend.

She gave currency notes of denomination Rs. 50,Rs.100,Rs.500 in the ratio 4:3:5.

Rs50 currency note gave in the denomination = 4x

Rs100 currency note gave in the denomination = 3x

Rs500 currency note gave in the denomination = 5x

than the equation becomes

4x + 3x + 5x = 150000

12x = 150000

x = \frac{150000}{12}

x = 12500

Thus

Rs50 currency note gave in the denomination = 4 × 12500

                                                                             = 50000

Rs100 currency note gave in the denomination = 3 × 12500

                                                                             = 37500

Rs500 currency note gave in the denomination = 5 × 12500

                                                                             = 62500


4 0
4 years ago
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