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Studentka2010 [4]
3 years ago
7

Consider the rectangle.

Mathematics
1 answer:
zaharov [31]3 years ago
4 0

Answer:

\boxed{ \underline{ \underline { \bold{  \tt{4(x + 1) \: and \: 4x + 4}}}}}

☯\underline{ \underline{ \text{Question}}} :

☥ Which pair of expressions represents the area of the rectangle?

☐ 2(x + 1) + 2 (4) and 2x +9

☐ 2(x + 1) +2 (4) and 2x + 10

☐ 4(x + 1) and 4x + 1

☑ 4(x + 1) and 4x + 4

☪ \underline{ \text{Given :}}

  • Length of a rectangle ( L ) = 4
  • Breadth of a rectangle ( B ) = x + 1

☪ \underline{ \text{To \: Find} : }

  • Pair of expressions which represents the area of the given rectangle

☪ \underline{ \text{Solution}} :

❀ \underline{ \boxed{ \sf{Area \: of \: a \: rectangle = length \times breadth}}}

↦ \sf{4 \times (x + 1)}

↦ \boxed{ \sf{4(x + 1)}}

Also , In 4 ( x + 1 ) , if we distribute 4 through the parentheses , it would be 4*x + 4*1 = \boxed{ \sf{4x + 4}}.

Hence , the right answer is of last option { i.e  4 ( x + 1 ) and 4x + 4 } .

And we're done !

Hope I helped!!

♡ Have a wonderful day / night ツ

~ \text{TheAnimeGirl} ♪

▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁▁

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To solve this problem, we use the formula:

z = (x – u) / s

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at P value = 0.90, the z = 1.28, finding for x:

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x = 9.116

 

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Step-by-step explanation:

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Question 5^ Need help ... ASAP ... your help is really appreciated ...
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Answer:

See below

Step-by-step explanation:

I think we had a question similar to this before. Again, let's figure out the vertical and horizontal distances figured out. The distance from C at x=8 to D at x=-5 is 13 units while the distance from C at y=-2 to D at y=9 is 11 units. (8+5=13 and 2+9=11, even though some numbers are negative, we're looking at their value in those calculations)

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The base change property can help in what type of scenarios? HELP ME!!!!!
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<h3>Base Change Property</h3><h3 />

The Base Change Property is very helpful in scenarios related to simplifying equations where the logarithmic terms have a varying base.

So to solve an equation, which possesses logarithmic functions, all logarithmic terms must have a similar base.

<h3>What is  Base Change Property?</h3><h3 />

This refers to the base formula which is used to write a logarithm of a number with a base that is fixed as the ratio of two logarithms both having the same base but different from the base of the initial or original logarithm.

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See the link below for more about Base Change Property:

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