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mart [117]
3 years ago
6

Anyone Know the Answer?

Mathematics
1 answer:
White raven [17]3 years ago
3 0
The relationship between the number of rose plants and the number of roses is proportional

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Tasha is planning an expansion of 7 m on a square flower garden. The new area is 196m^2 what is the original length of each side
UNO [17]

Answer:

3.5m

Step-by-step explanation:

Square 7=49. Subtract 49 from 196= 147. Find the square root of 147= 12.12m.

4 0
3 years ago
Read 2 more answers
Please help me on this one I wrote it out :(
Stels [109]

Answer:

D) 3

Step-by-step explanation:

22 * 2 = 44

To have a remainder 3, the number should be 44 + 3 = 47

47 ÷ 22 , leaves a remainder 3.

47 +22 = 69

69 ÷ 3  leaves a remainder 3.

69 +22 = 91

91 ÷ 3 leaves a remainder 3.

Answer: 47 , 69 , 91

7 0
1 year ago
Read 2 more answers
√(112) - √(80) / √(20) - √(28) = ?​
Evgesh-ka [11]

\large\underline{\sf{Solution-}}

<u>We need to solve,</u>

\dfrac{\sqrt{112}-\sqrt{80}}{\sqrt{20}-\sqrt{28}}

We can write the above mentioned expression as,

\sf\longmapsto\dfrac{\sqrt{2\times2\times2\times2\times7}-\sqrt{2\times2\times2\times5}}{\sqrt{2\times2\times5}-\sqrt{2\times2\times7}}

So,

\sf\longmapsto\dfrac{\sqrt{4\times4\times7}-\sqrt{4\times4\times5}}{\sqrt{2^2\times5}-\sqrt{2^2\times7}}

So,

\sf\longmapsto\dfrac{\sqrt{4^2\times7}-\sqrt{4^2\times5}}{\sqrt{2^2\times5}-\sqrt{2^2\times7}}

Hence,

\sf\longmapsto\dfrac{4\sqrt{7}-4\sqrt{5}}{2\sqrt{5}-2\sqrt{7}}

Taking common in respective terms,

\sf\longmapsto\dfrac{4(\sqrt{7}-\sqrt{5})}{2(\sqrt{5}-\sqrt{7})}

On cancelling 4 with 2,

\sf\longmapsto\dfrac{4\!\!\!/^{\:2}(\sqrt{7}-\sqrt{5})}{2\!\!\!/(\sqrt{5}-\sqrt{7})}

\sf\longmapsto\dfrac{2(\sqrt{7}-\sqrt{5})}{(\sqrt{5}-\sqrt{7})}

Taking (-) common,

\sf\longmapsto\dfrac{-2(\sqrt{5}-\sqrt{7})}{(\sqrt{5}-\sqrt{7})}

So, (√5 - √7) gets cut,

<u>Hence, </u>

\longmapsto\bf\dfrac{\sqrt{112}-\sqrt{80}}{\sqrt{20}-\sqrt{28}}=-2

8 0
3 years ago
Best answer all points..... Math assignment question....
IrinaK [193]

A parallelogram's definition is a quadrilateral with two sets of parallel lines. This means lines MA and TH are parallel, and AT and MH are parallel. MA's slope is (2-(-3)/(-4-(-1)), or -5/3. TH's slope is (3-8)/(9-6) or -5/3 too. This means they are parallel, as they have the same slope. Do the same with AT and MH, and you get their slopes as 3/5 and 3/5. This means that the whole shape is a quadrilateral.

For the 2nd part, rectangles have sides that meet at right angles, which means that they are perpendicular, and perpendicular lines have slopes that are the negative reciprocals of each other. -5/3 and 3/5 are negative reciprocals of each other, so therefore it is a rectangle.

6 0
3 years ago
Tomos is a skier he completed a ski race in 2 min 6 seconds
Varvara68 [4.7K]

Answer: 3\ min\ 12\ s

Step-by-step explanation:

The complete exercise is: "Tomos is a skier he completed a ski race in 2 min 6 seconds the race was 525 m in length. Tomos assumes that his average speed is the same for each race. using this assumption, work out how long tomos should take to complete an 800 m race give your answer in minutes and seconds"

For this exercise you can use the following formula to find the average speed :

V=\frac{d}{t}

Where "d" is the distance and "t" is the time.

In this case, based on the information given in the exercise, you can identify that:

d=525\ m

Since  he completed a ski race in 2 min 6 seconds, and 1 minute has 60 seconds, you ge that this time in seconds is:

t=120\ s+6\ s=126\ s

Substitute these values into the formula to find the average speed:

V=\frac{525\ m}{126\ s} \\\\V=\frac{25}{6\ }\frac{m}{s}

The formula for the time is:

t=\frac{d}{V}

Knowing that Tomos assumes that his average speed is the same for each race, for the  800 meters race you can identify that:

V=\frac{25}{6\ }\frac{m}{s}\\\\d=800\ m

So, substituting values into the formula and evaluating, you get that the time it takes him to complete this race is:

t=\frac{800\ m}{ \frac{25}{6\ }\frac{m}{s}}\\\\t=192\ s

Convert from seconds to minutes:

(192\ s)(\frac{1\ min}{60\ s} )=3.2\ min

Converting 0.2 minutes to seconds, you get:

(0.2\ min)(\frac{60\ s}{1\ min} )=12\ s

Therefore:

t=3\ min\ 12\ s

8 0
3 years ago
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