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hichkok12 [17]
3 years ago
9

Write 337,060 in expanded form using exponent

Mathematics
2 answers:
mario62 [17]3 years ago
5 0


Expanded Exponential Form:

<span><span>3 × </span></span>10^{5}<span><span>+<span>3 × </span></span></span>10^{4}<span><span>+<span>7 × </span></span></span>10^{3}<span><span>+<span>0 × 1</span></span></span>10^{2}<span><span>+<span>6 × </span></span></span>10{1}<span><span>+<span>0 × </span></span></span>10^{0}<span><span><span><span>

Add as Brainliest answer when you get the chance to :)

</span></span></span></span>
coldgirl [10]3 years ago
5 0

Answer:

Expanded form  3 *10^{5} +3 *10^{4}+7 *10^{3}+0 *10^{2}+6 *10^{1}+0 *10^{0}.

Step-by-step explanation:

Given  : 337,060

To find : write 337,060 in expanded form.

Solution : We have given 337,060

We can see 3 is at hundred thousand place = 300,000.

3 is at tens thousand place = 30,000.

7 is at thousand place  =7,000.

0 is at hundred place  = 00 .

6 is at tens place = 60

0 is atones place= 0

Expanded form :300,000+30,000+7,000+60

Using exponent : 3 *10^{5} +3 *10^{4}+7 *10^{3}+0 *10^{2}+6 *10^{1}+0 *10^{0}.

Therefore, Expanded form  3 *10^{5} +3 *10^{4}+7 *10^{3}+0 *10^{2}+6 *10^{1}+0 *10^{0}.

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A line m is perpendicular to an angle bisector of ∠A. The sides of ∠A intersect this line m at points M and N. Prove that △AMN i
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Step-by-step explanation:

<em><u>Given</u></em><u>:</u>       A line m is perpendicular to the angle bisector of ∠A. We call this  

                 intersecting point as D. Hence, in figure ∠ADM=∠ADN =90°.

                 AD is angle bisector of ∠A. Hence, ∠MAD=∠NAD.

<u><em>To Prove</em></u>:   <em><u>ΔAMN is an isosceles triangle. i.e any two sides in ΔAMN are</u></em>

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                  AD=AD                ...(2) (∵common side)

                  ∠ADM=∠ADN     ...(3) (∵Given)

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                  Now, In Δ AMN

                 AM=AN (∵ Proved)

                  Hence, ΔAMN is an isosceles  triangle.


7 0
3 years ago
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