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konstantin123 [22]
4 years ago
13

How do i do this decimal promblem​

Mathematics
1 answer:
sergey [27]4 years ago
6 0

what decimal problem?

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I need to know what the points are.
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3 years ago
I need to solve these problems. Plz solve theses problems ASAP.
podryga [215]

Answer:

Step-by-step explanation:

Let's start with the first problem :

  • Dora spent 1/3 of her money and it equals 72
  • Jack spen 1/4 and had the amount left

To get the initial amount that Dora had we must multliply 72 by 3 since she spent 1/3 and 3 is the total number of parts

  • 72*3=216 ⇒ Dora had 216
  • she spent 72 so  : 216-72=144 ⇒144 is the amount left for her and Jack

Jack spent 1/4 of his total amount and had 144 left

  • 144 is 3/4
  • to get 1/4 we must divide 144 by 3 ⇒ 144/3=48
  • so the total amount is 48*4=192  

Let's check : 192-48= 144 so it's right

  • Jack spent 48

The second question :

We notice that the total area A is the sum of the white square's area and the blue region's area

  • A= 65+ x    x is the area of the white square so x = 4*4 since it is 4cm*4cm
  • so A= 65+16= 81
  • we khow that the area of a square is the lenght times itself
  • so 81 = y² with y the lenght of the large blue square and y≥0 since it is a distance
  • y= \sqrt{81}= 9
  • so the lenght is 9 cm

The third problem :

  • Mo gave alex some stickers and now he has twice as many as Mo
  • Mo had 150 and Alex 207
  • so let x be the amount of stickers  we are locking for
  • then : 207 +x = 2(150-x)
  • 207+x = 300-2x
  • 207 +3x = 300
  • 3x = 300-207 ⇒93= 3x ⇒ x= 31

Let's check : 150-31 = 119  119*2= 238

                       207 + 31 = 238 that's right

so mo gave 31 stickers to alex

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The coaches of a group of debate teams answered a survey about hours of debate, team practice and number of team wins. The graph
Rasek [7]

Answer:

Step-by-step explanation:

287

Route

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3 years ago
What is the slope of the line shown below ? (2,2) (-1,-4)
nikitadnepr [17]

The formula of a slope:

m=\dfrac{y_2-y_1}{x_2-x_1}

We have the points (2, 2) and (-1, -4).

Substitute:

m=\dfrac{-4-2}{-1-2}=\dfrac{-6}{-3}=2

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