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bekas [8.4K]
3 years ago
5

State whether the triangles can be proven congruent, if possible, by SSS or SAS​

Mathematics
1 answer:
Neko [114]3 years ago
6 0

Answer:

AC=CE

<ACB=<ECD VERTICALLY opposite ANGLE

BC=CD

Step-by-step explanation:

TRAINgle is congruent by SAS axiom.

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A package of 12 eggs cost $5 At this price , how much does each individual egg cost?
nadya68 [22]

Answer:

each egg costs 42 cents

Step-by-step explanation:

since it’s five dollars for twelve eggs, divide five by twelve to get the cost per egg

4 0
2 years ago
Please help me i'm struggling!
Marina CMI [18]

Answer:

y = \sqrt{x-5}

This is the correct answer because I got it right.

7 0
3 years ago
a bag contained 3/4 pound of marbles. each marble weighed 1/36. After Ashley removed some marbles from the bag, it weighed 1/3 p
swat32
She removed 12 marbles because 3×12=36 and you can do commutative property and do 12×3= what? 36!
6 0
4 years ago
Graph the given relation or equation and find the domain and range. Then determine whether the relation or equation is a functio
KiRa [710]

Domain: \{3.3,-1.7,-4.7\}

Range: \{5.3,3.3,-2.7\}

The relation is not a function.

Explanation:

The coordinates (3.3,5.3), (-1.7,5.3), (-4.7,3.3), (-4.7,-2.7) are plotted in the graph. The image of the graph is attached below.

The domain of a relation is the set of all x-values for which the function is well defined. Thus, the domain are \{3.3,-1.7,-4.7\}

The range of a relation is the set of all y-values obtained by substituting the values for x in the function. Thus, the range are \{5.3,3.3,-2.7\}

The relation (3.3,5.3), (-1.7,5.3), (-4.7,3.3), (-4.7,-2.7) is not a function since, -4.7 has two different y-values. By definition of function, the function cannot have two different y-values for the same x-value.

5 0
4 years ago
One hose can fill a pool in 12 hours. another hose can fill the same pool in 8 h
just olya [345]
Answer: 4.8 hours

Explanation:

One hose can fill a pool in 12 hours.
The other house can fill the same pool in 8 hours.

If they fill the pool together, 
 \text {Time Needed } =  \cfrac{12 \times 8}{12 + 8} = 4.8 hours&#10;
3 0
3 years ago
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