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Maksim231197 [3]
3 years ago
12

What is 6 times 5 3/4

Mathematics
2 answers:
ipn [44]3 years ago
8 0

Answer:

34 1/2

Step-by-step explanation:

valentina_108 [34]3 years ago
3 0
The answer to this would be 34.5
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What are the solutions to the equation x² = 256?
gulaghasi [49]
C and D because 16 × 16= 256 and when multiplying negatives, a negative times a negative is a positive. -16 × -16= 256
6 0
3 years ago
Read 2 more answers
Please help ASAP! This is due by 2:15!! A store sold a case of candles for $17.85 that had been marked up by 110%. What was the
VMariaS [17]

Answer:

the original price would be <u>16.605.</u>

Step-by-step explanation:

4 0
4 years ago
Draw a ring around the point which does not lie on the line y = 3x + 2 * 1 point (100, 302) (2, 8) (0, 4) (9, 29)
Blizzard [7]

Answer:

(0,4)

Step-by-step explanation:

Given the line equation:

y = 3x + 2

Given the points :

(100, 302)

x = 100 ; y =302

302 = 3(100) + 2

302 = 300 + 2

(2, 8)

8 = 3(2) + 2

8 = 6 + 2

(0, 4)

4 = 3(0) + 2

4 ≠ 2

(9,29)

29 = 3(9) + 2

29 = 17 + 2

8 0
3 years ago
5. Find mTOS in the figure below.
Vikentia [17]

Applying the definition of a linear pair, m∠TOS = 52°

<em>Recall:</em>

Linear pair are two angles on a straight line whose sum equals 180°.

Given:

  • m∠TOU = 128°
  • m∠SOV = (4x + 8)°

m∠TOU + m∠TOS = 180° (linear pair)

  • Substitute

128° + m∠TOS =  180°

  • Subtract 128° from both sides of the equation

m∠TOS = 180° - 128°

m∠TOS = 52°

Thus, applying the definition of linear pair, m∠TOS = 52°

Learn more about linear pair on:

brainly.com/question/3768841

7 0
2 years ago
Read 2 more answers
The ratio of length and breadth of a rectangular playground is 3:2. There
Misha Larkins [42]

Answer:

We know that the ratio of length and breadth of a rectangular playground is 3:2

Then if the length is L, and the breadth is B, we have the relationship:

L = (3/2)*B

Outside this playground, we have a jogging track of 2m, then if we also consider the jogging track the length and breadth are:

L' = L + 2m

B' = B + 2m

The area is the product between the area and the breadth, then the area is:

A = B'*L'

A = (L + 2m)*(B + 2m)

And remember that L = (3/2)*B

Then we get:

A =  ((3/2)*B + 2m)*(B + 2m)

And the area is 2816 m^2

Then we have:

A =  ((3/2)*B + 2m)*(B + 2m) = 2816 m^2

Now we can solve the equation:

((3/2)*B + 2m)*(B + 2m) = 2816 m^2

(3/2)*B^2 + 3m*B + 2m*B + 4m^2 = 2816 m^2

(3/2)*B^2 + 5m*B =  2816 m^2 - 4m^2 = 2812m^2

Then we can write:

(3/2)*B^2 + 5m*B -  2812m^2 = 0

We can solve this if we use Bhaskara's formula:

B = \frac{-(5m) +- \sqrt{(5m)^2 - 4*(3/2)*(-2812m^2)} }{2*(3/2)} = \frac{-5m +-130m}{3}

One solution is negative, so we can discard that one, then we only take the positive:

B = (-5m + 130m)/3 = 41.67m

And L = (3/2)*B

L = (3/2)*40.7m = 62.5m

The breadth is 41.67 meters and the length is 62.5 meters.

7 0
3 years ago
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