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Artist 52 [7]
3 years ago
9

kira finished 2/5 of a puzzle in 1/5 of an hour. at this rate, how many puzzles could she finish in 1 hour?

Mathematics
1 answer:
Serga [27]3 years ago
8 0
She can do .4 puzzles in .2 hours.

So, to see how many she can do in an hour, we multiply that by 5:

2 puzzles in one hour.


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Evaluate the following expression. (3 x 4)2 ➗ (6 - 4) 3​
Sophie [7]

Here's your answer bro/ette 36

Step-by-step explanation:

(3*4)2/(6 - 4)3​= 36

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Does 4/7 lies between the numbers -3/5 and 3/4
Nesterboy [21]

one way to do this is to convert each fraction to same denominator ( the LCD)

Well we can eliminate -3/5 because its negative so 4/7 is definitely > -3/5.

4/7 = 16/28 and 3/4 = 21/28

so 4/7 < 3/4

Therfore 4/7 does lie between the 2 fractions

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Help me out asap pls! <br> For 20 points..
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Sketch is 4 in x 5 in. Scale factor is 2 in to 5 in to a finished poster?
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The graph of the quadratic function y=-x^2-2x+3 is shown below
Karolina [17]

Answer:

The axis of symmetry is at x=-1

The graph has an x-intercept at (1,0)

The graph has a vertex at (-1,4)

Step-by-step explanation:

we have

y=-x^{2}-2x+3

Statements

case 1) The graph has root at 3 and 1

The statement is False

Because, the roots of the quadratic equation are the values of x when the value of y is equal to zero (x-intercepts)

Observing the graph, the roots are at -3 and 1

case 2) The axis of symmetry is at x=-1

The statement is True

Observing the graph, the vertex is the point (-1,4)

The axis of symmetry in a vertical parabola is equal to the x-coordinate of the vertex

so

the equation of the axis of symmetry is x=-1

case 3) The graph has an x-intercept at (1,0)

The statement is True

see procedure case 1)

case 4)  The graph has an y-intercept at (-3,0)

The statement is False

Because, the y-intercept is the value of y when the value of x is equal to zero

Observing the graph, the y-intercept is the point (0,3)

case 5) The graph has a relative minimum at (-1,4)

The statement is False

Because, is a vertical parabola open downward, therefore the vertex is a maximum

The point (-1,4) represent the vertex of the parabola, so is a maximum

case 6) The graph has a vertex at (-1,4)

The statement is True

see the procedure case 5)

see the attached figure to better understand the problem

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3 years ago
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