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Travka [436]
2 years ago
8

6 children shared 26 sweets. Each got the same number. How many sweets were left over?

Mathematics
1 answer:
Simora [160]2 years ago
8 0
12? because they would all get 4 evenly and there would be 2 left over
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Please help. I don’t understand the problem.
Sauron [17]

Answer:

ASA

Step-by-step explanation:

ASA stands for Angle-Side-Angle which is the congruency theorem that states that if a triangle shares two congruent angles that have one line in between the two angles share a side length congruent to each other, then the two triangles are congruent.

Before you get very confused on the difference between AAS (Angle-Angle-Side) and ASA (Angle-Side-Angle), let explain why these two triangles are ASA.

We are given that both triangles share a similar side length at KL where they are connected. We are also given that angle ∠JKL is congruent to angle ∠MKL. We are also given that angle ∠MLK is congruent to angle ∠JLK.

The most important part after deciding all the relationships is given to us, it is deciding what kind of congruence theorem we will use. We are given the options:

  • SSS (Side-Side-Side)
  • SAS (Side-Angle-Side)
  • ASA (Angle-Side-Angle)
  • AAS (Angle-Angle-Side)
  • HL (Hypotenuse-Leg)

Because we are presented with two congruent angles and one congruent side, we know that this triangle congruency theorem is either ASA or AAS. To understand why these triangles are ASA, we have to look at where the two-given congruent sides are located. As we can see in the name and in our two triangles, the congruent side lengths are in between the two angles as it touches both angle ∠JKL and angle ∠JLK in triangle ΔJKL, while in on ΔMKL, the congruent side length is also found between angle ∠MLK and angle ∠MKL. So, these triangles share ASA because they share two congruent angles connected by one congruent line.

ORDER MATTERS WHEN YOU WRITE YOUR CONGRUENCY THEROMS

AAS is technically not the same as ASA and I will explain that in one moment.

An example of AAS is if instead being told that ∠JKL is congruent to angle ∠MKL, we are given that ∠KJL is congruent to angle ∠KML instead. now the congruent sides are not connected to angle ∠KJL or angle ∠KML. The side is no longer in-between the two congruent sides. The reason order matters here are because order matters between AAS and ASA because in another theorem, SAS, you will find out order matter because while SAS guaranties congruency SSA does not.  Technically, though, while both AAS and ASA both guaranty congruency, they are labeled separately, the way the remaining congruency thermos are.

5 0
2 years ago
A student made the following chart to prove that AB2 + BC2 = AC2:
aalyn [17]

Answer:

Solution:

Given : In triangle ABC right angled at B.

To Prove :

Construction: Draw B D perpendicular AC.

Proof: 1. Triangle ABC is similar to triangle BDC 1. Angle ABC = Angle BDC and Angle BCA = Angle BCD  

2. = AC × DC 2. BC ÷ DC = AC ÷ BC because triangle ABC is similar to triangle BDC  

3. Triangle ABC is similar to triangle ABD 3. Angle ABC = Angle BAD and Angle BAC = Angle ABD  

4.   = AC × AD 4. AB ÷ AD = AC ÷ AB because triangle ABC is similar to triangle ABD  

5.

= AC (AD + DC)  

6. Adding Statement 1 and Statement 2  

7.

→→→Statement 3 is incorrect.It should be replaced by, Angle ABC = Angle ADB and Angle B AC = Angle BAD .

hope i could help also if u have time please mark me as brainlest

4 0
3 years ago
What is the area of this trapezoid<br> Enter your answer in the box <br> _ft
JulijaS [17]

Answer:

322 ft squared

Step-by-step explanation:

formula = <u>(a+b)×h</u>

2

35+11 = 46

46×14 = 644

644÷2= 322

7 0
3 years ago
Find the sum of the odd numbers between 11 and 199 inclusive ​
Varvara68 [4.7K]

Answer:

The sum of the odd numbers between 11 and 199 inclusive

= 9,975

Step-by-step explanation:

Old numbers between 11 and 199 are:

11 13 15 17 19 21     23 25 27 29 = 200

31 33 35 37 39 41     43 45 47 49 = 400

51 53 55 57 59 61     63 65 67 69 = 600

71 73 75 77 79 81     83 85 87 89 = 800

91 93 95 97 99 101   103 105 107 109 = 1,000

111 113 115 117 119 121   123 125 127 129 = 1,200

131 133 135 137 139 141    143 145 147 149 = 1,400

151 153 155 157 159 161    163 165 167 169 = 1,600

171 173 175 177 179 181    183 185 187 189 = 1,800

191 193 195 197 199  = 975

Total sum = 9,975

Classify the odd numbers into 10 columns, then add each row.  Start by adding the first row, which equals 200.  Each successive row of the old numbers will equal 200 more than the previous row sum.  At the end, add all the row sums to get the sum of the old numbers from 11 to 199.

7 0
3 years ago
O A. y = {x+1<br> O B. y=-2x-1<br> O C. y=-2x+ 1<br> O D. y = 2x-1
Nikitich [7]
Since its going down it should be c.
8 0
3 years ago
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