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Wewaii [24]
2 years ago
11

What is unit form of (4 ten thousand 8 hundreds)÷10

Mathematics
2 answers:
Dafna1 [17]2 years ago
5 0

The answer of this question is quite simple we can write the question into unit form very easily the unit form is 4,080

Further Explanation:

Data:

(4 ten thousand and 8 hundred) / 10.

Solution:

Sol.

= ( 4 ten thousand and 8 hundred ) / 10

= ( 4 0 8 0 0 ) / 1 0.

= 4 , 0 8 0

Answer :

The unit form of the (4 ten thousand and 8 hundred) / 10  is 4,080. As you see  How easily I find out the answer and the unit form you can also find ou the unit form of any question by following this method. I have done this as easily as I can hope you can understand the solving procedure Thanks.

If you have understand this one question then you can easily find ou the unit form.

Procedure:

As 4 is a ten thousand place and 8 is at 8 hundreds place and then divided by 10 which cancel out the one zero and remains behind a 4080 which is our require unit form hop you understand.

Answer Details:

Subject: Mathematics

Level: College.

Key Words:

Data:

Solution :

Answer :

Procedure

For further Evaluation:

brainly.com/question/6362387

brainly.com/question/12938965

sukhopar [10]2 years ago
3 0
We have to calculate (4ten thousands 8 hundreds) : 10 and to show it in the unit form.
4 ten thousands 8 hundreds = 40,000 + 800 = 40,800
40,800 : 10 = 4,080
Answer:
4,080 in the unit form.
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Answer: The charge was right.

Step-by-step explanation:

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He drove 21 miles to his house and 21 miles back. That is 21×2= 42. And for $0.27 = $11.34.

Adding the costs, 40.5 + 11.34 = $51.84

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Shawna and her best friend Keisha go shopping. The function p(t) = 3x4 + 2x3 − 4x2 + 21 represents how much money each girl spen
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Shawna and her best friend Keisha together spend $ 138

<h3><u>Solution:</u></h3>

Given that, Shawna and her best friend Keisha go shopping.

The function given for money each girl spent based on the number of hours they were shopping is:

p(t)=3 x^{4}+2 x^{3}-4 x^{2}+21

<em><u>Find the amount of money that each girl spent</u></em>

For t = 2 hours

\begin{array}{l}{\mathrm{p}(2)=3(2)^{4}+2(2)^{3}-4(2)^{2}+21} \\\\ {\mathrm{p}(2)=3 \times 16+2 \times 8-4 \times 4+21} \\\\ {\mathrm{p}(2)=48+16-16+21} \\\\ {\mathrm{p}(2)=69}\end{array}

<em><u>Find the amount of money that they spend together</u></em>

Multiply by 2 the amount of money that each girl spent

2 \times 69 = 138

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For this case we have the following variables:

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The similarities are;

  • Compass and a straight edge required for both construction
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  • The bases for the construction of both bisector are the ends of segment and the angle to be bisected
  • The width of the compass when drawing intersecting arcs, is more than half the width of the segment or angle being bisected

The differences are;

  • Two points of intersection of arcs are used in the segment bisector while only one is requited in an angle bisector
  • The bisecting line crosses the segment in a segment bisector, while it stops at the vertex of the angle being bisected in an angle bisector

The sources of the above equations are as follows;

The steps to construct a segment bisector are;

  • Place the needle of the compass at one of the ends of the line segment to be bisected
  • Widen the compass so as to extend more than half of the length of the segment to be bisected
  • Draw two arcs, one above, and the other below the line
  • Place the compass needle at the other end and with the same compass width draw arcs that intersects with the arcs drawn in the above step
  • Draw a line segment by placing the ruler on the points of intersection of the arcs above and below the line

The steps to construct an angle bisector are;

  • With the compass needle at the vertex, open the pencil end such that arcs can be drawn on the rays (lines) forming the angle
  • Draw an arc on both lines forming the angle
  • Place the compass needle at one of the intersection points and draw an arc in between the lines forming the angle
  • Repeat the above step with the same compass width from the other intersection point with the rays forming the angle
  • Join the point of intersection of the two arcs to the vertex of the angle to bisect the angle

Therefore, we have;

The similarities are;

  • A compass and a straight edge can be used for both construction
  • A straight line is drawn from the point of intersection of arcs to bisect the segment or the angle
  • The arcs are drawn from the ends of the segment or angle to be bisected
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The differences are;

  • In a segment bisector, the intersection point is above and below the line, while in an angle bisector only one pair of arcs are drawn to intersect above the line
  • The bisecting line passes through the segment being bisected, while the line stops at the vertex in an angle bisector

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