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shtirl
1 month ago
10

Distinguish between rote and rational counting​

Mathematics
1 answer:
Zina [12.3K]1 month ago
6 0

Answer: There exists a distinction between rote counting and rational counting. Rote counting requires memorizing sequences of numbers, whereas rational counting informs children about "how many items there are." For children to engage in rational counting, they must exhibit one-to-one correspondence.

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Use the scale and map measurements to find the actual distance from New Wilmington to Sharon through Mercer. What is the actual
Inessa [12570]
Your response is C!

I hope this is helpful!


~Cakes



8 0
22 days ago
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The current global human population is about 6.1 billion and is growing at an annual rate of 1.35 percent. If world population w
tester [12383]

Answer:

Step-by-step explanation:

The world population currently is rising at a yearly rate of 1.35 percent. The nature of the growth is exponential. We will use the exponential growth formula, expressed as

A = P(1 + r)^t

Where:

A indicates the population after t years.

t symbolizes the number of years.

P is the initial population count.

r signifies the growth rate.

<pFrom the given data,

P = 6.1 × 10^9

r = 1.35% = 1.35/100 = 0.0135

t = 1

Hence,

A = 6.1 × 10^9(1 + 0.0135)^1

A = 6.1 × 10^9(1.0135)^1

A = 6182350000

The total number of people added would be

6182350000 - 6100000000

= 82350000

3 0
2 months ago
Witch of the functions below could possibly have created this graph? A.f(x)-x^5+2x^4-3x B.f(x)=-1/3x^4+7x^2+15 C.f(x)=1.9x^8+15x
babunello [11817]
B. f(x)=-1/3x^4+7x^2+15. You can visualize the function using a graphing tool for better understanding.
3 0
21 day ago
Translate and solve: fourteen less than n is greater than 98.
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The solution to the equation is 75.
6 0
1 month ago
The probability that Jane will go to a ballgame (event A) on a Monday is 0.73, and the probability that Kate will go to a ballga
Inessa [12570]

Events A and B are termed independent when

Pr(A\cap B)=Pr(A)\cdot Pr(B),

if not, events A and B are classified as dependent.

The events A, B and A∩B are:

  • A - Jane plans to attend a ballgame on Monday;
  • B - Kate intends to go to a ballgame on Monday;
  • A∩B - Both Kate and Jane will be at the ballgame on Monday.

Pr(A)=0.73,\ Pr(B)=0.61,\ Pr(A\cap B)=0.52.\\ \\ Pr(A)\cdot Pr(B)=0.73\cdot 0.61=0.4453\neq 0.52=Pr(A\cap B).

Answer: events A and B are dependent


4 0
1 month ago
Read 2 more answers
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