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3 years ago

Find the value of |-4 + 3| · 8.

Mathematics

1 answer:

Kay [80]3 years ago

5 0

Answer:

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<h3>Solve</h3>

Any negative number added to a positive number always brings you further to the left, which is considered the negative zone. It's more like subtracting in a different way. That said, let's make the equation.

$-4 = -4$ <em> </em>

Now, multiply 3 by 8.

$3 * 8 = 24$

Add negative 4, meaning subtract 4 in a dynamic way.

$|-4 + 24~| = 20$

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A shirt originally cost $50.97, but it is on sale for $40.78. What is the percentage decrease of the price of the shirt? If nece

Nina [5.8K]

Answer:

20% decrease.

Step-by-step explanation:

difference over original

50.97-40.78= 10.19

diff/orig=sales tax

10.19 / 50.97= 19.99..

19.99 is approximately 20.

6 0

4 years ago

The following points lie on a certain line.

natali 33 [55]

$y = 2x - 7$

should be it

5 0

2 years ago

POSSIBL

faust18 [17]

Answer:

The distance up the ramp in meters she should release the ball if she wants it to reach the bottom in 1.9 seconds is approximately 10 meters

Step-by-step explanation:

The given parameters of the motion of Kathy are expressed in a tabular form after sorting in increasing order using Microsoft Excel, as follows, as follows;

$\begin{array}{cc}t \ (sec)&d \ (meters)\\0.07&1.5\\0.27&1.69\\0.3&2.1\\0.6&2.4\\0.91&3.31\\1.1&4.32\end{array}$

The general form of the quadratic equation is d = a·t² + b·t + c

Taking the points (0.07, 1.5), (0.27, 1.69), and (0.6, 2.4), which are shown to best follow the path of a quadratic (parabolic) curve by using the Chart function to plot the data on Microsoft Excel, we have;

1.5 = a·0.07² + b·0.07 + c = 0.0049·a + 0.07·b + c

1.69 = a·0.27² + b·0.27 + c = 0.0729·a + 0.27·b + c

2.4 = a·0.6² + b·0.6 + c = 0.36·a + 0.6·b + c

1.5 = 0.0049·a + 0.07·b + c

1.69 = 0.0729·a + 0.27·b + c

2.4 = 0.36·a + 0.6·b + c

Solving with the above system of equations, we have;

a ≈ 2.267

b ≈ 0.179

c ≈ 1.476

Therefore, we have;

d ≈ 2.267·t² + 0.179·t + 1.476

The distance, 'd', up the ramp in meters from which she should release the ball so that the ball reaches the bottom in t = 1.9 seconds is given as follows;

d ≈ 2.267 × (1.9)² + 0.179 × (1.9) + 1.476 = 9.9997

The distance up the ramp in meters she should release the ball if she wants it to reach the bottom in t = 1.9 seconds is d ≈ 9.9997 meters which is approximately 10 meters.