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mixas84 [53]
3 years ago
5

Which statements about the equation y = 16x are true? Choose exactly two answers that are correct. A. One coordinate on the grap

h is (1, 16). B. The equation generates an additive numerical pattern. C. The equation is not an additive or multiplicative numerical pattern. D. Each value of y is 16 times greater than the x-value.
Mathematics
1 answer:
ololo11 [35]3 years ago
7 0

Answer: The answers are (A) and (D).

Step-by-step explanation: The given equation is

y=16x.

We are to select two correct statements out of the given four options about the above line.

If (x, y) = (1, 16), then the equation becomes

y=16x~~~\Rightarrow 16=16\times 1,

Which is always true, so (1, 16) is a coordinate on the graph of the given line. Therefore, option (A) is correct.

Since the given equation does not generate any additive or multiplicative numerical pattern, so the options (B) and (C) are not correct.

Also,

y=16x\\\\\Rightarrow y=16\times x,

that is every value of 'y' is 16 times greater than the corresponding value of 'x'. So, option (D) is correct.

Thus, the correct options are (A) and (D).

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Find the sum of the linear expressions<br> (8x - 16) + (-12x - 2)
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The letters P-R-O-B-A-B-I-L-I-T-Y are written on a set of cards. You mix the cards thoroughly. Without looking, you draw one let
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P(P, then Y)=(1/11)(1/10)=1/110

Step-by-step explanation:

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The probability of drawing a P on the first draw and a Y on the second draw is

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What is the next step in this equation?
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Step-by-step explanation:

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A mixture of 12 liters of chemical A, 16 liters of chemical B, and 26 liters of chemical C is required to kill a destructive cro
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Answer:

  • From Commercial spray X: 4 liters from Chemical A, 8 liters from Chemical B and 8 liters from Chemical C.
  • From Commercial spray Y: 18 liters of Chemical C
  • From Commercial spray Z: 8 liters of Chemical A and 8 liters of Chemical B.

Step-by-step explanation:

Since we need a lot of chemical C, we are going to leave Commercial spray Y   for last in case we lack in case we need more Chemical C, which is supplied by spray Y.

We need to cover the demand of both chemical A and B. For each liter of Chemical A we get 2 liters of Chemical B by using Commercial spray X. And for each liter of Chemical A we get 2 liters of Chemical B by using spray Z.

We will  call X the number of units of Commercial spray X used, where each unit contains 1 liter of Chemical A, 2 liters of Chemical B and 2 iters of Chemical C. Y is the number of units of Commercial spray Y used, containing each of them 1 liter of Chemical C, and Z the number of units of commercial spray Z used, on units containing both 1 liter of Chemical A and Chemical B.

We can represent the amount of liters we have for each chemical on a vector of the form <em>(a,b,c)</em> where a reresents the amount of Chemical A, b the amount of chemical B, and c the amount of chemical C. We want<em> (a,b,c)</em> to be equal to (12,16,26), in other words, we want a to be 12, b to be 16 and c to b 26. Furthermore we can obtain <em>(a,b,c) </em>by using this equation

(a,b,c) = X * (1,2,2) + Y * (0,0,1) + Z * (1,1,0) = (1*X+0*Y+1*Z,2*X+0*Y+1*Z,2*X+1*Y+0*Z) = (X+Z,2*X+Z,2*X+Y)

Thus, we have

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We can substract the second equation with the first one to obtain the value of X:

X = b-a = (2*X+Z)-(X+Z) = 16-12 = 4

Replacing X by 4, we obtain on the first expression that 4+Z = 12, hence, Z = 8. Since X is 4, 2*X+Y = 8+Y = 26. This gives us that Y must be 18.

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I hope i could help you!

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