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dem82 [27]
3 years ago
6

Julio spent $41 and now has no money left he had BLANK before his purchase. write the integer

Mathematics
1 answer:
timama [110]3 years ago
4 0

Answer:

total = $41

Step-by-step explanation:

If Julio spent $41 and now has no money that means that after spending that money he was left with $0. Having both of these numbers we can make a very simple algebraic equation to find out his total before the purchase.

total - $41 = $0

Now we simply add $41 to both sides which will give us the actual amount of the total.

total - $41 = $0

        +$41  +$40

-----------------------------

total = $41

Now we can see that Julio had a grand total of $41 before making his purchases.

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A half ball is hit with an initial vertical veolicty of 68 ft/sec. The function h=-16t^2+68t models the height h (in feet) of th
yan [13]

Answer:

Yes; at 1.75 s; 72.25 ft

Step-by-step explanation:

h = -16t² +68t

a = -16; b = 68; c = 0

The vertex h of a parabola is at

h  = -b/(2a) and the maximum height is at

y = f(h)

1. Time to maximum height

t = -\dfrac{b}{2a} = -\dfrac{68}{2\times(-16)} = \dfrac{68}{32} = \textbf{2.125 s}

2. Maximum height

\text{Height} = f(2.125) = -16(2.125)^{2} + 68(2.125) = -72.25  + 144.5 = \textbf{72.25 ft}

3. Does the golf ball reach 70 ft?

Yes, it passes 70 ft on the way to its maximum height of 72.25 ft.

4. Time to 70 ft

      -16t² + 68t = 70

-16t² + 68t - 70 = 0

   8t² -34t + 35 = 0

  ( 4t -7) (2t - 5) = 0

4t - 7 = 0          2t - 5 = 0

    4t = 7                2t = 5

      t = 1.75 s          t = 2.5 s

The golf ball reaches 70 ft at 1.75 s on the way up and 2.5 s on the way down.

The diagram below shows the path of your parabola.

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3 0
3 years ago
WILL GIVE MEDAL!!! I NEED ANSWER ASAP!!! Lukalu is rappelling off a cliff. The parametric equations that describe her horizontal
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The horizontal function is x(t) = 8·t
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The time taken to move horizontally is equal to the time taken to move vertically from the cliff to the ground, therefore, we can set:
8·t = -16·t² + 100

and solve for t:
16·t² + 8·t - 100 = 0
4(4·t² + 2·t - 25) = 0
4·t² + 2·t - 25 = 0

t_{1,2} =  \frac{- \frac{b}{2} \pm  \sqrt{(\frac{b}{2})^{2} - ac } }{a}
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We cannot accept negative times, therefore the solution is t = 2.62 time-units.

B) The answer is: she lands 20.96 distance-units from the cliff.

In order to find the distance travelled, substitute the time taken found in point A into the equation of the horizontal movement (using the vertical one you would calculate the height of the cliff):
x(t) = 8·t
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Hence, Lukalu lands 20.96 distance-units from the cliff.





8 0
4 years ago
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