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den301095 [7]
3 years ago
8

Preston drew a blueprint of an additional room he is planning to add to his house. On the blueprint, 2 centimeters is equal to 3

feet in the actual room. If Preston wants the room to measure 9 feet by 12 feet, what are these dimensions on the blueprint?
Mathematics
1 answer:
Phantasy [73]3 years ago
8 0
On the blueprints, you would have to divide 9 and 12 both by 3, once you get the answer, multiply by 2. You would end up getting on the blueprints, 6cm by 8cm.

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Rewrite the expression using the distributive property and a common factor.
Anestetic [448]

Answer:

  • x(27 +24)  or  3x(9 +8)
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Step-by-step explanation:

The distributive property of multiplication over addition tells us that the product of a value and a sum will be the same as the sum of products of the value and the sum's addends. This property can be used to add or remove parentheses from an arithmetic expression.

  a(b +c) = ab +ac . . . . expression of the distributive property

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When applying the distributive property to a sum, the first step is to look for a factor common to the terms of the sum. That factor need not be the greatest common factor, though it is often useful if it is.

Below, we have written each expression using two different common factors.

<h3>a)</h3>

  27x +24x = x(27 +24) = 3x(9 +8)

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<h3>b)</h3>

  0.5n +2.5 = 0.5(n +5) = 2.5(n/5 +1)

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<em>Additional comment</em>

Finding a common factor can make use of knowledge of multiplication tables, rules of exponents, and identities involving various functions used in algebraic expressions. It is sometimes useful to list the prime factors of each of the terms as an aid to finding a common one. Where fractions are involved, it is sometimes helpful to express them all using a common denominator.

The Euclidean Algorithm can also be useful for finding common factors.

3 0
2 years ago
Maria and Javier are taking a trip to a crafts store to buy supplies for an arts project. Maria buy 11 packs of ribbon and 16 ne
Umnica [9.8K]

Answer:

  • ribbon: $0.45
  • markers: $0.08

Step-by-step explanation:

Each purchase will be the sum of products of item price and number of items. The two purchases give rise to two equations.

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<h3>equations</h3>

The variables are defined in the problem statement. The two purchases are ...

  11r +16m = 6.23

  13r +7m = 6.41

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<h3>solution</h3>

A calculator offers a simple way to find the solutions to these equations. The attachments show the solution to be ...

  • r = 0.48
  • m = 0.08

The cost of ribbon is $0.45; the cost of a marker is $0.08.

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The "cross-multiplication" method of solving these equations seems particularly useful when the coefficients are mutually prime. It starts with a rewrite to general form:

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  • 13r +7m -6.41 = 0

Then we define three "cross products":

Δ1 = (11)(7) -(13)(16) = -131

Δ2 = (16)(-6.41) -(7)(-623) = -58.95

Δ3 = (-6.23)(13) -(-6.41)(11) = -10.48

The solutions are ...

  r = Δ2/Δ1 = -58.95/-131 = 0.45

  m = Δ3/Δ1 = -10.48/-131 = 0.08

The cost of ribbon is $0.45; the cost of a marker is $0.08.

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For more about the cross-multiplication method you can read ...

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