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Mazyrski [523]
3 years ago
6

Please help me with this math problem.

Mathematics
1 answer:
ladessa [460]3 years ago
4 0

Answer:

-6v < -3; v> -0.5

Step-by-step explanation:

We have to find a number let say x

Given that:

-6v < x  ........... eq1

v> - 0.5 ...........  eq2

By taking equation 1

-6v < x

Dividing both sides by -6

(inequality will be inverted because of negative sign)

-6/-6 v > x/-6

v > x/-6  .........eq3

Now comparing eq2 and eq3 we get:

x/-6 = -0.5

Multiplying both sides by -6

x = -0.5 * -6

x = -3

So it will give:

-6v < -3; v> -0.5

I hope it will help you!

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Step-by-step explanation:

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2 years ago
1.60. वात्सल्य के अन्तर्गत शिशु स्वरूप के सौंदर्य की अपनी महत्वपूर्ण भूमिका होती है । आपने भी जीवन में
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Answer:

hope it helps

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Step-by-step explanation:

वात्सल्य रस का स्थायी भाव है। माता-पिता का अपने पुत्रादि पर जो नैसर्गिक स्नेह होता है, उसे ‘वात्सल्य’ कहते हैं। मैकडुगल आदि मनस्तत्त्वविदों ने वात्सल्य को प्रधान, मौलिक भावों में परिगणित किया है, व्यावहारिक अनुभव भी यह बताता है कि अपत्य-स्नेह दाम्पत्य रस से थोड़ी ही कम प्रभविष्णुतावाला मनोभाव है।

संस्कृत के प्राचीन आचार्यों ने देवादिविषयक रति को केवल ‘भाव’ ठहराया है तथा वात्सल्य को इसी प्रकार की ‘रति’ माना है, जो स्थायी भाव के तुल्य, उनकी दृष्टि में चवर्णीय नहीं है[1]।

सोमेश्वर भक्ति एवं वात्सल्य को ‘रति’ के ही विशेष रूप मानते हैं - ‘स्नेहो भक्तिर्वात्सल्यमिति रतेरेव विशेष:’, लेकिन अपत्य-स्नेह की उत्कटता, आस्वादनीयता, पुरुषार्थोपयोगिता इत्यादि गुणों पर विचार करने से प्रतीत होता है कि वात्सल्य एक स्वतंत्र प्रधान भाव है, जो स्थायी ही समझा जाना चाहिए।

भोज इत्यादि कतिपय आचार्यों ने इसकी सत्ता का प्राधान्य स्वीकार किया है।

विश्वनाथ ने प्रस्फुट चमत्कार के कारण वत्सल रस का स्वतंत्र अस्तित्व निरूपित कर ‘वत्सलता-स्नेह’ [2] को इसका स्थायी भाव स्पष्ट रूप से माना है - ‘स्थायी वत्सलता-स्नेह: पुत्राथालम्बनं मतम्’।[3]

हर्ष, गर्व, आवेग, अनिष्ट की आशंका इत्यादि वात्सल्य के व्यभिचारी भाव हैं।

8 0
3 years ago
Finding an irrational number between which given pair of numbers supports the idea that irrational numbers are dense
Fittoniya [83]

Answer:

3.33 and 1/3

Step-by-step explanation:

"Dense" here means that there are infinite irrational numbers between two rational numbers. Also, there are infinite rational numbers between two rational numbers. That's the meaning of dense. Actually, that can be apply to all real numbers, there always is gonna be a number between other two.

But, to demonstrate that irrationals are dense, we have to based on an interval with rational limits, because the theorem about dense sets is about rationals, and the dense irrational set is a deduction from it. That's why the best option is 2, because that's an interval with rational limits.

8 0
3 years ago
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