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Musya8 [376]
3 years ago
10

Which graph represents the inequality y-2x≤1?

Mathematics
1 answer:
Furkat [3]3 years ago
5 0

y ≤ 1 + 2x is the answer

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Find the inner product for (3,1,4)*(2,8,2) and state whether the vectors are perpendicular.
faltersainse [42]

Good evening ,

Answer:

<h2>•• Inner product = 3×2 + 1×8 + 4×2 = 22</h2><h2 /><h2>•• since 22 ≠ 0 then  the vectors are not perpendicular.</h2>

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7 0
3 years ago
1) After a dilation, (-60, 15) is the image of (-12, 3). What are the coordinates of the image of (-2,-7) after the same dilatio
BARSIC [14]

Answer:

a) k = 5; (-10, -35)

Step-by-step explanation:

Given:

Co-ordinates:

Pre-Image = (-12,3)

After dilation

Image = (-60,15)

The dilation about the origin can be given as :

Pre-Image(x,y)\rightarrow Image(kx,ky)

where k represents the scalar factor.

We can find value of k for the given co-ordinates by finding the ratio of x or y co-ordinates of the image and pre-image.

k=\frac{Image}{Pre-Image}

For the given co-ordinates.

Pre-Image = (-12,3)

Image = (-60,15)

The value of k=\frac{-60}{-12}=5

or k=\frac{15}{3}=5

As we get k=5 for both ratios i.e of x and  y co-ordinates, so we can say the image has been dilated by a factor of 5 about the origin.

To find the image of (-2,-7), after same dilation, we will multiply the co-ordinates with the scalar factor.

Pre-Image(-2,-7)\rightarrow Image((-2\times5),(-7\times 5))

Pre-Image(-2,-7)\rightarrow Image(-10,-35) (Answer)

7 0
2 years ago
Please need help in algebra quick
Roman55 [17]

After solving |8-3p|\geq 2 we get p\geq \frac{10}{3}\,\, or\,\,p\leq  2

So, Option A is correct.

Step-by-step explanation:

We need to solve the expression:

|8-3p|\geq 2

For solving, we apply the rule that:

if |u| ≥ a and a > 0 then, u ≤ -a and u ≥ a

Applying the rule:

|8-3p|\geq 2\\8-3p\leq -2 \,\, and\,\,8-3p\geq 2\\

8-3p-8\leq -2-8 \,\, or\,\,8-3p-8\geq 2-8\\-3p\leq -10 \,\, or\,\,-3p\geq -6\\Multiply\,\,both\,\,sides\,\,by\,\,-1 (reverse\,\,the\,\,inequality\\3p\geq 10\,\, or\,\,3p\leq 6\\p\geq \frac{10}{3}\,\, or\,\,p\leq\frac{6}{3}\\p\geq\frac{10}{3}\,\, or\,\,p\leq  2

After solving |8-3p|\geq 2 we get p\geq \frac{10}{3}\,\, or\,\,p\leq  2

So, Option A is correct.

Keywords:  Absolute rule

Learn more about Absolute rule at:

  • brainly.com/question/1626495
  • brainly.com/question/2959656
  • brainly.com/question/6276835

#learnwithBrainly

5 0
3 years ago
The displacement (in centimeters) of a particle moving back and forth along a straight line is given by the equation of motion s
Effectus [21]

Answer:

a.

i.   0  cm/s

ii.  49183 cm/s

iii. 4188.75 cm/s

iv. -673.8 cm/s

b. Instantaneous velocity is -900 cm/s

Step-by-step explanation:

Upon differentiating s = 5 sin πt + 2 cos πt....................Eqn 1

derivative of sin πt is π cos πt

derivative of cos πt is -π sin πt

Therefore derivative of s = 5 sin πt + 2 cos πt is  

5π cos πt - 2π sin πt.................Eqn 2

Substituting [1, 2] cm/s into Eqn 2

At t = 1 sec ; 5(180) cos 180 - 2(180) sin 180 = -900 cm/s

At t = 2 sec 5(180) cos 360 - 2(180) sin 360 = 900 cm/s

Average velocity = [900 + (-900)] ÷ 2 = 0

Substituting [1, 1.1] cm/s into Eqn 2

At t = 1 sec ; 5(180) cos 180 - 2(180) sin 180 = -900 cm/s

At t = 1.1 sec 5(180) cos 198 - 2(180) sin 198 = 99,266 cm/s

Average velocity = [99,266cm/s + (-900)] ÷ 2 = 49183 cm/s

Substituting [1, 1.01] cm/s into Eqn 2

At t = 1 sec ; 5(180) cos 180 - 2(180) sin 180 = -900 cm/s

At t = 1.1 sec 5(180) cos 181.8 - 2(180) sin 181.8 = 9277.5 cm/s

Average velocity = [9277.5 + (-900)] ÷ 2 = 4188.75 cm/s

Substituting [1, 1.001] cm/s into Eqn 2

At t = 1 sec ; 5(180) cos 180 - 2(180) sin 180 = -900 cm/s

At t = 1.1 sec 5(180) cos 180.18 - 2(180) sin 180.18 = -447.6 cm/s

Average velocity = [-447.6 + (-900)] ÷ 2 = -673.8 cm/s

b. Instantaneous velocity at t=1

   Substituting t=1 into Eqn 2

   At t = 1 sec ; 5(180) cos 180 - 2(180) sin 180 = -900 cm/s

 

8 0
3 years ago
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