MATHEMATICS HIGH SCHOOL

If the triangle on the grid below is translated by using the rule (x, y) right-arrow (x + 5, y minus 2), what will be the coordinates of B prime? On a coordinate plane, triangle A B C has points (negative 1, 0), (negative 5, 0), (negative 1, 2). (–2, 0) (0, –2) (5, –7) (5, –2)

Answers

Answer 1

Answer:

Answer:

(0, –2)

Step-by-step explanation:

I am assuming that point 'B' is (-5 , 0).

The translation rule is: $(x,y)\rightarrow(x+5,y-2)$ .

Apply the rule to point 'B':

$((-5,0)\rightarrow(-5+5,0-2))/((x,y)\rightarrow(x+5,y-2))\rightarrow\boxed{(0,-2)}$

B' should be (0, -2).

Answer 2

Answer:

Answer:

Guy above me might be right but Im not sure. Im on the cumulative exam on edge.

Step-by-step explanation:

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A local little league has a total of 95 players of whom 80% are left handed how many left handed players are there

Is this correct? please answer

Answers

Answer:

Yes, letter D is correct.

Step-by-step explanation:

The shape is a trapezoid so you'll have two congruent pairs of base angles.

How many times does 193 go into 700

Answers

Answer:

3 times

Step-by-step explanation:

if we look at 193 times 1 its 193, times 2, its 386, times 3, 579 with a remainder of 131

3 times with a remainder of something

A pair of sneakers regularly costs $113.95 and they are on sale for 10% off. Which of the following is the best estimate for the cost of the sneakers after the discount?

Answers

Given:
Original price : $113.95
Sales discount rate: 10%

Value of Sales discount

$113.95 * 10% = $11.395 rounded to $11.40

Discounted Price:

$113.95 - 11.40 = $102.55

A cube has a side length of 12 meters. What is the volume of the cube? A. 36 m3 B. 144 m3 C. 864 m3 D. 1728 m3

Answers

$The\ volume\ of\ the\ cube:V=a^3\ \ /a-the\ length\ the\ edge\ of\ the\ cube\n\na=12\ m\n\ntherefore\n\n\boxed{V=12^3= 1728\ (m^3)}$

A cube has congruent sides therefore the volume is 12*12*12=1728 meters cubed

A, B, and C are polynomials, where A = n, B = 2n + 6, and C = n2 – 1. What is AB – C in simplest form?A=–n2 + 3n + 5
B=n2 + 6n + 1
C=2n2 + 6n – 1
D=3n2 + 5

Answers

Answer:

$AB-C=n^(2) +6n +1$

Step-by-step explanation:

Given :

$A = n$

$B=2n+6$

$C=n^(2) -1$

To Find: AB-C

Solution:

Since A=n

B=2n+6

So, $AB=2n^(2) +6n$

Now since $C=n^(2) -1$

Thus $AB-C=2n^(2) +6n-(n^(2) -1)$

⇒ $AB-C=2n^(2) +6n-n^(2) +1$

⇒ $AB-C=n^(2) +6n +1$

Thus option B is correct .

If you would like to find AB - C in simplest form, you can do this using the following steps:

A = n
B = 2n + 6
C = n^2 - 1

AB - C = n * (2n + 6) - (n^2 - 1) = 2n^2 + 6n - n^2 + 1 = n^2 + 6n + 1

The correct result would be B=n2 + 6n + 1.

Set G is the set of positive integers divisible by 4 and Set F is the set of perfectsquares. List the first 5 elements of set H, which contains numbers in G that are
also elements of F.

Answers

Greetings from Brasil...

G = {4; 8; 12; 16; 20; 24; 28; 32; 36; 40; 44; 48; 52; 56; 60; 64; 68; 72; 76; 80; 84; 88; 92; 96; 100; 104; ...}

F = {1; 4; 9; 16; 25; 36; 49; 64; 81; 100; ...}

So, according to the statement, it is desired:

G ∩ F - the intersection between the 2 sets, that is, which numbers are present simultaneously in the 2 sets....

Looking at the sets we conclude that

G ∩ F = {4; 16; 36; 64; 100}

OBS: note that in truth G are the multiples of 4

Final answer:

The first five elements of set H, which include positive integers divisible by 4 that are also perfect squares, are 4, 16, 36, 64, and 100.

Explanation:

The two sets mentioned in the problem are Set G, which contains positive integers divisible by 4, and Set F, which contains perfect squares. The intersection of these two sets is Set H. To find the elements of Set H, we look for numbers that are both divisible by 4 and perfect squares. The first five such numbers are 4, 16, 36, 64, and 100. For example, 16 is both a multiple of 4 and a perfect square because it can be expressed as 4*4 and is the square of 4. Similarly, 36 fits both criteria because it can be expressed as 4*9 and is the square of 6. We continue this pattern to identify the first five elements of Set H.

Learn more about Intersection of Sets here:

brainly.com/question/33193647

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