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sergij07 [2.7K]
3 years ago
13

Which story problem could be solved using the given equation? 14×35=m In Sophie’s doll collection, 35 of the dolls are in their

original boxes. Sophie plans to donate 14 of the dolls in these boxes to charity. How much of her doll collection will Sophie donate to charity? Shawn made a poster that has a width of 14 meter and a length of 35 meter. What is the perimeter, of Shawn’s poster? Christie hiked 14 mile on the trail. Jackie hiked 35 mile farther than Christie. How far, in miles, did Jackie hike on the trail? There is 35 of a box of dog treats in the cupboard. Jill’s dog eats 14 of a box of treats in a week. How many weeks of treats are left in the box for +Jill’s dog?
Mathematics
2 answers:
Sveta_85 [38]3 years ago
5 0

The story problem of shawn's poster length and width is the correct one


Romashka [77]3 years ago
4 0
The last story problem is correct because you would have to multiply to get the answer.
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We need to comment on the following points of the given graph:

Step by step solution:

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If the function is odd then the graph is symmetrical about the origin.

Upon observing this graph we can see that the given graph is symmetrical about the origin, So it is an odd function.

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If (x-2) is the factor of the equation, then x = 2 should be the root of the the equation

Upon observing the graph, we can see that the graph cut the x axis at x = 2, So (x-2) is the factor of the equation.

3) To check whether there are 5 zeroes or not:

If there are 5 zeroes of the graph, the graph should cut the x - axis for 5 times.

Upon observing the graph we can see that the graph cut the x - axis for 5 times, thus it has 5 zeroes.

4) To check whether there are same amount of relative minimums as relative maximums:

Upon observing the graph we can see that there are 2 relative minimums and 2 relative maximums.

So we can see that there are same amount of relative maximums and minimums.

5) To check whether there is a relative minimum at (-1,-3)

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From the definition of a function, a function associates every element of the domain to a unique element in the codomain.

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Let x, y ∈ N and x = y

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