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torisob [31]
1 year ago
14

Additional questions:

Mathematics
1 answer:
marshall27 [118]1 year ago
8 0

Answer:

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Step-by-step explanation:

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

Additional questions:

1. The lines appear to intersect at (__,__)

2. After about ___ minutes, Rusty will have burned about ___ calories in both morning and the afternoon.

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Rewrite the radical expression using rational exponents and simplify
pav-90 [236]

Answer:

a {b}^{3}  \sqrt[4]{5}

5 0
2 years ago
Is the centre of a circle always equal distance from all points on the circumference? and why
AleksandrR [38]

Answer:

Yes, the center of a circle is always and always equidistant from all the points on circumference because that is because what a circle is called. The distance from the center of the circle to the circumference is called the radius and it is constant for any particular circle.

7 0
2 years ago
Can someone please check to see if this is correct?..thanks <br> explanation would be appreciated
forsale [732]

Answer:

yes correct

Step-by-step explanation:

given

5x ≥ 3x + 4 ( subtract 3x from both sides )

2x ≥ 4 ( divide both sides by 2 )

x ≥ 2 ← is the solution to the inequality

The only value greater than 2 is 3

4 0
2 years ago
What is the range and domain
mr_godi [17]

Answer:

domain is 0 to infinity and range is 5 to infinity

Step-by-step explanation:

x is domain and y is range

3 0
3 years ago
Read 2 more answers
Find the area of the shaded region.
lbvjy [14]

Answer:

48\pi\\\approx 150.796

Step-by-step explanation:

1.Approach

To solve this problem, find the area of the larger circle, and the area of the smaller circle. Then subtract the area of the smaller circle from the larger circle to find the area of the shaded region.

2.Find the area of the larger circle

The formula to find the area of a circle is the following,

A=(\pi)(r^2)

Where (r) is the radius, the distance from the center of the circle to the circumference, the outer edge of the circle. (\pi) represents the numerical constant (3.1415...). One is given that the radius of (8), substitute this into the formula and solve for the area,

A_l=(\pi)(r^2)\\A_l=(\pi)(8^2)\\A_l=(\pi)(64)

3.Find the area of the smaller circle

To find the area of the smaller circle, one must use a very similar technique. One is given the diameter, the distance from one end to the opposite end of a circle. Divide this by two to find the radius of the circle.

8 ÷2 = 4

Radius = 4

Substitute into the formula,

A_s=(\pi)(r^2)\\A_s=(\pi)(4^2)\\A_s=(\pi)(16)

4.Find the area of the shaded region

Subtract the area of the smaller circle from the area of the larger circle.

A_l-A_s\\=64\pi - 16\pi\\=48\pi

\approx150.796

5 0
2 years ago
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