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abruzzese [7]
2 years ago
11

A population of short-finned fish and a population of long-finned fish live in a lake. Fish with long fins swim faster than fish

with short fins, which means they escape predators more often. According to natural selection, which of the following will happen over time?. .A. The number of long-finned fish will increase.. B.The number of long-finned fish will decrease.. C.The number of short-finned fish will increase.. D.The number of short-finned fish will not change.
Mathematics
1 answer:
Ksivusya [100]2 years ago
4 0
A. The number of long-finned fish will increase
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1 year ago
Figure ABCD is transformed to obtain figure A'B'C'D': A coordinate grid is shown from negative 6 to 6 on both axes at increments
nika2105 [10]

Given:

Vertices of ABCD are A(-4,4), (-2,2), C(-2,-1) and D(-4,1).

Vertices of A'B'C'D' are A'(3,-4), B'(5,-2), C'(5,1) and D'(3,-1).

To find:

The sequence of transformations that changes figure ABCD to figure A'B'C'D'.

Solution:

Part A:

The figure ABCD reflected across the x-axis, then

(x,y)\to (x,-y)

Using this rule, we get

A(-4,4)\to A_1(-4,-4)

Similarly, the other points are B_1(-2,-2),C_1(-2,1),D_1(-4,-1).

Then figure translated 7 units right to get A'B'C'D'.

(x,y)\to (x+7,y)

A_1(-4,-4)\to A'(-4+7,-4)=A'(3,-4)

Similarly, the other points are B'(5,-2), C'(5,1),D'(3,-1).

Therefore, the figure ABCD reflected across the x-axis and then translated 7 units right to get A'B'C'D'.

Part B:

Reflection and translation are rigid transformation, it means shape and size of figures remains same after reflection and translation.

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8 0
2 years ago
The number of cities in a region over time is represented by the function C(x)=2.9(1.05)^x. The approximate number of people per
N76 [4]

Answer:

B. T(x) = 2.9\cdot (1.05)^{4\cdot x + 5}

Step-by-step explanation:

The approximate population in the region is the product of the number of cities in a region and the approximate number of people per city, that is:

T(x) = C(x)\cdot P(x) (1)

If we know that C(x) = 2.9\cdot (1.05)^{x} and P(x) = (1.05)^{3\cdot x + 5}, then the formula for the approximate population in the region is:

T(x) = [2.9\cdot (1.05)^{x}]\cdot [(1.05)^{3\cdot x + 5}]

T(x) = 2.9\cdot (1.05)^{4\cdot x + 5}

Hence, correct answer is B.

3 0
1 year ago
Which expression is equivalent to square root 64a^6
zhenek [66]
I believe the answer is A
4 0
1 year ago
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