what is the centre of gravity of the object? ​

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Answers 2

B ) 90.0 mm

Explanation:

The center of gravity (CG) location is the average location of all the weight of an object. The center of gravity is the balance point of an object, also expressed as the point where all the mass appears to be located

The center of gravity (CG) location is the average location of all the weight of an object. The center of gravity is the balance point of an object, also expressed as the point where all the mass appears to be located.

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the fox said to the cow com inverted, please sing a song change into indirect speech​

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ANS : - THE FOX SAID TO COW THAT PLEASE SING A SONG

informal letter in marathi format​

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२३२, गांधी नगर,

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प्रिय मित्र रमेश

सप्रेम नमस्कार,

अभिनंदन ! आज सकाळी वर्तमान पत्रात आलेली तुझी बातमी की, तू जिल्हास्तरीय निबंध स्पर्धेत सहभागी होऊन प्रथम क्रमांक पटकावला आहेस, हे वाचून मला खूप आनंद झाला. लागलीच तुला हे पत्र लिहीत आहे. शाळेत असतानाच तुझ्या विचारांनी मन भारावून जायचं. ज्या पद्धतीने तू एखाद्या विषयाला अनुसरून अगदी सोप्या आणि साध्या शब्दात लेख लिहायचा स सर्वांना च तुझा हेवा वाटायचा

आज तुला प्रथम क्रामांकाच पारितोषिक मिळालं हे पाहून माझं आनंद गगनात मावेना सारखं झालंय. तुझ्याकडे असलेली लेखनाची कला अशीच जप . तुझ्या पुढील वाटचालीस खूप खूप शुभेच्छा.

कळावे,

तुझाच मित्र

Explanation:

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Solve this Question:-17:19 ::47:?​

Answer:

Question :- 17:19::47: ?

Answer :-

→ Next prime number from 47 is 53.

Step-by-step explanation:

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4. Check whether given pair of equations are dependent. Give reasons 2x-3y-1 = 0, 4x-6y-2=0?​

Answer:

yes the equation is dependent

Step-by-step explanation:

This 2x-3y-1=0,4x-6y-2=0

this equation is consistent and dependent

As it is equal

Hope my answer is helpful

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answer img

Given: Here we have given two equations 2x-3y-1 = 0, 4x-6y-2=0

To find: we have to check whether given pair of equations are dependent.

Solution:

Here we have the equations

2x-3y-1 = 0

4x-6y-2=0

From the above two equations

[tex]\dfrac{a_1}{a_2} =\dfrac{2}{4} =\dfrac{1}{2} \\\dfrac{b_1}{b_2} =\dfrac{3}{6} =\dfrac{1}{2}\\\dfrac{c_1}{c_2} =\dfrac{-1}{-2} =\dfrac{1}{2}\\[/tex]

Here we get,

[tex]\dfrac{a_1}{a_2} =\dfrac{b_1}{b_2} =\dfrac{c_1}{c_2}=\dfrac{1}{2}\\[/tex]

Hence the above two equations are equal and they are dependent.

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