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Goshia [24]
3 years ago
6

Chase drew a scale drawing of a community college. A building at the college, which is 260 meters long in real life, is 286 mill

imeters long in the drawing. what scale did chase use?
Mathematics
1 answer:
Sati [7]3 years ago
8 0

Given parameters:

Actual length = 260m

Drawing length = 286mm

Unknown:

Scale used = ?

Solution:

A scale compares drawing length to ground distance;

                    To find the scale,

Express the two quantities in the same unit;

       actual length  = 260 x 10⁻³m = 0.26mm

  Now;

           drawing length : actual length

                  286mm : 260 x 10⁻³mm

                  divide by 286;

                     1mm on drawing  : 9 x 10⁻⁴mm on map

   or;

                     1mm on drawing is 0.9m on ground

                   

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KATRIN_1 [288]

Answer:

56x^2 + 94xy

Step-by-step explanation:

(7x + 3y)(8x + 5y) =

56x^2 + 35xy + 24xy + 35xy = 56x^2 + 94xy

5 0
3 years ago
Fill in the relative frequency for each group. (Round your answers to four decimal places.)
zheka24 [161]

Answer:

Singles

Amount ($) Frequency Relative Frequency

51-100          4                  0.069

101-150         11                 0.1897

151-200        14                0.2414

201-250       14                0.2414

251-300       11                 0.1897

301-350       4                  0.069

Couples

Amount ($) Frequency Relative Frequency

100-150        5                   0.0676

151-200        5                   0.0676

201-250       5                   0.0676

251-300       5                   0.0676

301-350       11                   0.1486

351-400       11                   0.1486

401-450       11                   0.1486

451-500       11                   0.1486

501-550       5                   0.0676

551-600       5                  0.0676

Step-by-step explanation:

The relative frequency can be computed by dividing each frequency by the sum of frequency i.e. Relative frequency=f/sum(f)

Singles

Amount ($) Frequency Relative Frequency

51-100          4                  4/58=0.069

101-150         11                 11/58=0.1897

151-200        14                14/58=0.2414

201-250       14                14/58=0.2414

251-300       11                 11/58=0.1897

301-350       4                  4/58=0.069

Total          58                  1

Couples

Amount ($) Frequency Relative Frequency

100-150        5                   5/74=0.0676

151-200        5                   5/74=0.0676

201-250       5                   5/74=0.0676

251-300       5                   5/74=0.0676

301-350       11                   11/74=0.1486

351-400       11                   11/74=0.1486

401-450       11                  11/74= 0.1486

451-500       11                   11/74=0.1486

501-550       5                   5/74=0.0676

551-600       5                  5/74=0.0676

Total             74                    1

7 0
3 years ago
Simplify:<br> 2(5 + w) + 3(w + 2)
AlekseyPX

Answer:

16+5w

Step-by-step explanation:

2(5 + w) + 3(w + 2)

5+w evaluates to 5+w

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we multiply 2 by each term in 5+w term by term.

This is the distributive property of multiplication.

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1

2 × 5 = 10

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Multiply 1 and w

The w just gets copied along.

w

2 × w = 2w

2*(5+w) evaluates to 10+2w

w+2 evaluates to w+2

Multiply 3 by w+2

we multiply 3 by each term in w+2 term by term.

This is the distributive property of multiplication.

Multiply 3 and w

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10 + 6 = 16

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The answer is 16+5w

2*(5+w)+3*(w+2) evaluates to 16+5w

The final answer is

16+5w

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