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Reil [10]
3 years ago
8

The screen on a computer monitor has a length of 15 inches and a width of 12 inches. What is the length of the diagonal to the n

earest tenth of an inch?
Mathematics
1 answer:
Mekhanik [1.2K]3 years ago
5 0

Answer:

19.2

Step-by-step explanation:

You use the pyth.

15^2+12^2=369

Then find the square root of 392 which is 19.2

I hope this helps! have a good day :)

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HELP ASAP <br> What are the square roots of 36 /100?
Vanyuwa [196]

sqrt(36/100) = +-6/10

You find the square root of the numerator and the denominator.

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15¾÷1¾=?<br><br> O A<br> O B. 9<br> O C. 15¾<br> O D.4¾
Lyrx [107]

Answer:

9

Step-by-step explanation:

first, turn both fractions into improper

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3 years ago
Area of a triangle8ft 4 1/2ft
n200080 [17]
8 x 4.5 = 36
36/2 = 18
3 0
3 years ago
Question 3 (Essay Worth 10 points)
Vika [28.1K]

Answer:

a) A= Lenght *Width

And replacing we got:

A= (3x+10) (4x+5)

And simplifying we got:

A = 12x^2 +15x +40x +50 = 12x^2 +55x +50

b) For this case since the coeficient for the higher degree is 2 then the polynomial is of second degree.

c) We need to remember that the closed property for polynomials tell to us that if we apply any operation between two polynomials we need to obtain and other polynomial. For this special case the property is the sum and after multiply we have another polynomial with a higher degree and then the closed property is satisfied.

Step-by-step explanation:

We know a  rectangle has sides measuring (4x + 5) units and (3x + 10) units

Part a

For this case we can find the area like this:

A= Lenght *Width

And replacing we got:

A= (3x+10) (4x+5)

And simplifying we got:

A = 12x^2 +15x +40x +50 = 12x^2 +55x +50

Part b

For this case since the coeficient for the higher degree is 2 then the polynomial is of second degree.

Part c

We need to remember that the closed property for polynomials tell to us that if we apply any operation between two polynomials we need to obtain and other polynomial. For this special case the property is the sum and after multiply we have another polynomial with a higher degree and then the closed property is satisfied.

5 0
3 years ago
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