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Art [367]
3 years ago
7

Please help me with all the questions on both attachments.

Mathematics
2 answers:
lozanna [386]3 years ago
8 0
Question 1)
We want to know when y hits 0, since that's when it lands.
0 = -0.04x^{2} + 8.3x + 4.3

When we factorise, we get x = 208.01679... and -0.51679...
We can disregard the latter, because we know that x > 0, for the horizontal distance. Thus, we get 208.02 metres as our horizontal distance (A)

Question 2)
Using the same method as above, we want to know when the rock hits the ground. Thus, we want to know when y = 0, meaning that it hits the ground.

-0.05x^{2} + 4.5x - 6.5 = 0

You can use the quadratric equation to find that x = 88.5316... and 1.4684...
Thus, the answer must be 88.53 metres.

Question 3)
Since we're dealing with a quadratic, there should theoretically be 2 solutions. Let's use the discriminant to check how many solutions there are.

\delta = b^{2} - 4ac
= 2^{2} - 4(5)(-12) > 0

Since the discriminant is greater than zero, there lies two solutions.
Strike441 [17]3 years ago
7 0
I am going to go on a limb here and say that C, or the third one is incorrect. I would love to say it is A, or the first one, but i'm not completely sure, if it's wrong I am really sorry! 
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(3x)65 would be the answer because the speed doesn't vary much
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What is 790.95 rounded to the nearest cubic meter?
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If 30(x-10)=120 then x=
Crazy boy [7]
30(x - 10) = 120

Use distributive property to remove the parenthesis
30x - 30(10) = 120
30x - 300 = 120

move the constant to the right side
30x - 300 = 120
30x = 120 + 300
30x = 420

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Which of the fractions 13/20, 3/5, 3/4 and 7/10 is greatest​
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28/29 and 30 plz short explanation thanks
Feliz [49]

Integers are numbers like ...-3, -2, -1, 0, 1, 2, 3... and so on. So, according to this definition, let's solve this problem:


28. We know that the product of three integers is -3. So, the statement states that we have three factor, so:


a.b.c = -3


The possible values of the factors are:

  • Factors are: 3, 1 and -1 in which case:

(3)(1)(-1) = -3

  • Factors are: -3, 1 and 1 in which case:

(-3)(1)(1) = -3


29. In this problem we know two nonzero integers, that is, they cannot be equal to zero. Thus, they must have different sign, that is, one of them must be positive and the other negative. For instance:


  • -9 and 2

(-9)(2) = -18, So -18 is less than -9 and 2


Another example:


  • 1 and -8

(1)(-8) = -8, So -8 is equal to -8 and -8 is less than 1.


30. The sign of the product of two integers with the same sign is positive, that is:


(+)(+) = (+) and

(-)(-) = (+)


So, the sign of the product of three integers with the same sign are two options:

  • <u>Option 1.</u> The three integers are positive in which case:

(+)(+)(+) = (+), So the sign of the product is positive


  • <u>Option 2.</u> The three integers are negative in which case:

(-)(-)(-) = (-), So the sign of the product is negative.


This option two gives us that result because:


(-)(-) = (+) and (+)(-) = (-)

5 0
4 years ago
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