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Luda [366]
3 years ago
12

Write 7,800 in expanded form

Mathematics
2 answers:
natta225 [31]3 years ago
4 0
7,800 in expanded form would be 7,000 + 800.
Hope this helps!
Olegator [25]3 years ago
3 0
Expanded Notation Form
7,000
+ 800
+ 0
+ 0
Expanded Factors Form
7 x 1,000
+ 8 x 100
+ 0 x 10
+ 0 x 1
Expanded Exponential Form
7 x 10^3
+ 8 x 10^2
+ 0 x 10^1
+ 0 x 10^0
Word Form
seven thousand, eight hundred
Hope this helps! Let me know if you need any further assistance!
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Dmitry_Shevchenko [17]

Answer:

2+2=4

Step-by-step explanation:

you add 2 and 2 and you get 4 or you can do 1+1+1+1=4

8 0
4 years ago
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if c and d vary inversely, and d=5/3 and c=5. write a function that models inverse variation and find d when c=10
Firlakuza [10]

Answer:

xy = k

solve for k...

(8) * (8/3) = (64/3) = k

y = k / x

when x = 4,

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Step-by-step explanation:i g o o g l e it

8 0
3 years ago
Which of the following statements are true ? !
professor190 [17]
ANSWER

Both
\sqrt{ \frac{1}{9} }   \:  \: and \:  \:  \sqrt{ \frac{49}{25} }
are rational.


EXPLANATION


Recall that, a rational number can be written in the form
\frac{a}{b}  \:  \: where \:  \: b \ne0
and also, a and b, are integers.

This means that, if the expression can be written as a common fraction, then it is a rational number.



Let us see whether we can rewrite the given expressions as common fractions.


\sqrt{ \frac{1}{9} }  =  \frac{ \sqrt{1} }{ \sqrt{9} }  =  \frac{1}{3}



also,


\sqrt{ \frac{49}{25} }  =  \frac{ \sqrt{49} }{ \sqrt{25} }  =  \frac{7}{5}


Therefore the given expressions are all rational.

The correct answer is A.
6 0
4 years ago
A certain television is advertised as a 21-inch TV (the diagonal length). If the height of the TV is 13 inches, how wide is the
kolbaska11 [484]

Answer:

16.5 inches

Step-by-step explanation:

Use the Pythagorean Theorem

a² + b² = c²

a² + 13² = 21²

a² + 169 = 441

Subtract 169 from both sides

a² = 272

Take the square root of both sides

a = 16.4924225025

Rounded

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3 0
3 years ago
Answers in Scientific Notation.
dmitriy555 [2]

one way is to factor the expressions

(a)

10^{5} (1.2 + (5.35 × 10^{1}))

= 10^{5} (1.2 + 53.5)

= 54.7 × 10^{5} = 5.47 × 10^{1}× 10^{5} = 5.47 × 10^{6}

(b)

10^{-3}((6.91 × 10^{1}) + 2.4)

= 10^{-3}(69.1 + 2.4)

= 71.5 × 10^{-3} = 7.15 × 10^{1} × 10^{-3} = 7.15 × 10^{-2}

(c)

10^{5}((9.7 × 10^{1}) + 8.3)

= 10^{5}(97 + 8.3)

= 105.3 × 10^{5} = 1.053 × 10^{2} × 10^{5} = 1.053 × 10^{7}

(d)

10^{1}((3.67 × 10^{1}) - 1.6)

= 10^{1}(36.7 - 1.6)

= 35.1 × 10^{1} = 3.51 × 10^{1} × 10^{1} = 3.51 × 10^{2}

(e)

10^{-6}((8.41 × 10^{1}) - 7.9)

= 10^{-6}(84.1 - 7.9 )

= 76.2 × 10^{-6} = 7.62 × 10^{1} × 10^{-6} = 7.62 × 10^{-5}

(f)

10^{4}((1.33 × 10^{1}) - 4.9 )

= 10^{4}(13.3 - 4.9) = 8.4 × 10^{4}












7 0
3 years ago
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