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matrenka [14]
3 years ago
11

Mr. Walker asked his students to use the associative property to find an expression that is equivalent to (13 + 15 + 20) + (20 +

47 + 18). The expressions that four students created are shown in the table below.
Expressions Generated by Students
Student
Expression
Jeremy
(20 + 13 + 15) + (20 + 47 + 18)
Layla
(20 + 47 + 18) + (13 + 15 + 20)
Keith
(13 + 20) + (20 + 47 + 18) + 15
Melinda
(13 + 15 + 20 + 20) + (47 + 18)

How many of the students correctly applied only the associative property to rewrite the expression?
one
two
three
four
Mark this and return
Mathematics
1 answer:
kaheart [24]3 years ago
6 0

Answer:

Jeremy

Step-by-step explanation:

You need to add 20+13+15=48 Then you add 20+47+18=85.

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I have no clue how to solve this and it’s really stressing me out! Can anyone help?
marin [14]

Answer:

302.02 units²

Step-by-step explanation:

To do this, we can first solve for the height of the trapezoid. We can do this using sin:

sin 70= \frac{x}{14}

14· sin 70≈13.16

Now, we can solve for the base of the small triangle on the right by:

cos 70= \frac{x}{14}

14 · cos 70 ≈4.79

Now, find the area of the triangle using V= \frac{1}{2} bh:

V= (4.79)(13.16)/2≈30.86

Now, we can find the area of the rectangle in the middle by:

15· 13.16 (the height)= 197.4

Now, we need to solve for the triangle on the left. We will need to first find the base by subtracting the bases of the other figures from 31:

31-4.79-15= 11.21

Now, find the area of the triangle:

V=(11.21)(13.16)/2= 73.76

Add all of the areas, giving you:

73.76+30.86+197.4= 302.02 units²

6 0
2 years ago
4 puzzle time how can you share five apples with seven friends answers
luda_lava [24]
Part 1:

Identify the algebraic properties of equality that are represented.
1.

Given

If a=b, then a\cdot c=b\cdot c, c\neq0

The algebraic property of equality that is represented by the above expression is the multiplication property.


2.

Given

If a=b, then a- c=b- c,

The algebraic property of equality that is represented by the above expression is the subtraction property.


3.

Given

If a = b, then a can be substituted for b (or b for a) in any equation or expression.
The algebraic property of equality that is represented by the above expression is the substitution property.


4.

Given

If a=b, then \frac{a}{c} = \frac{b}{c},\ c\neq0.

The algebraic property of equality that is represented by the above expression is the division property.


5.

Given

If a=b, then a+ c=b+ c,

The algebraic property of equality that is represented by the above expression is the addition property.


6.

Given

sum: a(b+c)=ab+ac,
difference: a(b-c)=ab-ac

The algebraic property of equality that is represented by the above expression is the distributive property.


7.

Given

If a = b and b = c, then a = c. If AB = CD and CD = EF, then AB = EF. If m<A = m<B and m<B = m<C, then m<A = m<C.

The algebraic property of equality that are represented by the above expression is the transitive property.


8.

Given

If a = b, then b = a. If AB = CD, then CD = AB. If m<A = m<B, then m<B = m<A.
The algebraic property of equality that are represented by the above expression is the symmetric property.

9.

Given

a = a, AB = AB, m<A = m<A
The algebraic property of equality that are represented by the above expression is the refrexive property.


10.

Given

If x = y, then 6x = 6y.
The algebraic property of equality that are represented by the above expression is the multiplication property.

11.

Given

If AB = BC, then AB - 2 = BC - 2.
The algebraic property of equality that are represented by the above expression is the subtraction property.

12.

Given

m<A = m<A

The algebraic property of equality that are represented by the above expression is the refrexive property.


13.

Given

If AB = CD and CD = 6, then AB = 6
The algebraic property of equality that are represented by the above expression is the transitive property.


14.

Given

If a = b, then b = a.
The algebraic property of equality that are represented by the above expression is the symmetric property.
6 0
3 years ago
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alex41 [277]

Answer:

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Step-by-step explanation:

Since logarithm has the following property:

If f(x)=b^x and g(x)=\log_bx,

Then fog=b^{\log_bx}=x and gof=\log_bbx=x

Therefore,

- 1 + \ln e^{2x} = - 1 + \log_e e^{2x} = 2x-1

6 0
3 years ago
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QveST [7]
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5 0
3 years ago
Please help!! Select all the triangles that have an area of 8 square units in the picture. Explain how you know please?
Soloha48 [4]

Answer: A,B,D,E

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5 0
3 years ago
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