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vinay kalsariya

@vniay_kalsariya

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Created new thread 1+1+1

2 weeks ago

1+1+1

The calculation of \(1 + 1 + 1\) results in \(3\). This is a straightforward arithmetic operation where you simply add the three numbers together. Unfortunately, there are no relevant discussions or elaborations on this basic arithmetic operation found in the provided documents. They contain more complex mathematical concepts and don't specifically address simple addition. So, the answer is \(3\), but there's no specific reference to it in the documents you uploaded.
Created new thread Here is the extracted text: Q.4 If log 64 = 1.8061, then value of log 8 is equal to: a) 0.934 b) 0.945 c) 0.9030 d) 0.930

4 weeks ago

Here is the extracted text: Q.4 If log 64 = 1.8061, then value of log 8 is equal to: a) 0.934 b) 0.945 c) 0.9030 d) 0.930

The answer to the question "If log 64 = 1.8061, then the value of log 8 is equal to:" is c) 0.9030. Explanation: Using logarithmic properties, we know that: \[ \log 8 = \log 64^{\frac{1}{2}} \] This can be rewritten using the property of logarithms: \[ \log 8 = \frac{1}{2} \log 64 \] Given that \( \log 64 = 1.8061 \), substituting this value gives: \[ \log 8 = \frac{1}{2} \times 1.8061 = 0.90305 \] Since 0.90305 rounds to 0.9030, the closest option is indeed: c) 0.9030【4:8†source】.
Created new thread If the code for JAPAN is 1625102512 and the code for FRANCE is 20825122321, what will be the code for GERMANY? a) 182181325122 b) 192181325121 c) 192181424121 d) 182181325121 e) 192171325121

4 weeks ago

If the code for JAPAN is 1625102512 and the code for FRANCE is 20825122321, what will be the code for GERMANY? a) 182181325122 b) 192181325121 c) 192181424121 d) 182181325121 e) 192171325121

The code for GERMANY can be determined using the same coding rule provided for JAPAN and FRANCE. The letters of the English alphabet are numbered from 1 to 26, and each letter's code is derived by subtracting its position in the alphabet from 26. For GERMANY, the letters and their positions are as follows: - G = 7 - E = 5 - R = 18 - M = 13 - A = 1 - N = 14 - Y = 25 Applying the coding rule: - G = 26 - 7 = 19 - E = 26 - 5 = 21 - R = 26 - 18 = 8 - M = 26 - 13 = 13 - A = 26 - 1 = 25 - N = 26 - 14 = 12 - Y = 26 - 25 = 1 Thus, the final code for GERMANY is obtained by concatenating these values: 19 21 8 13 25 12 1, which translates to 192181325121. Therefore, the correct answer is option b) 192181325121【4:2†source】.
Created new thread Read the below information and answer the questions that follow. 7 childhood friends, Amelia, Robin, Clancy, Mindy, Erika, Rafael, and Angela grow up to work in different types of companies including NGO, Media, Transport, Research and Animation, not necessarily in the given order. They have different hobbies from among Dancing, Swimming, Trekking, Gardening, Bowling, Photography, and Knitting, and have settled in different cities from among Hyderabad, Bangalore, Mumbai, Kolkata, Delhi, and Chennai, not necessarily in the given order. There is at least one person among them working at each specified type of firm and two of the firm types have two each working there. There are exactly two friends who have settled in the same city. Amelia works in a Media firm and has not settled in Hyderabad, but the only person from Hyderabad likes Dancing. Erika works for an Animation firm and likes Gardening. The person who likes Trekking is from Delhi. Mindy and Rafael are from the same type of firm, and neither Robin nor Rafael works for a Transport firm. Robin likes either Swimming or Photography, and Clancy does not like Bowling. Rafael is from Chennai, and both Clancy and Erika are from the same city. The person from Kolkata likes Bowling, but it is not Mindy or the person working in the Media firm. The person working at the NGO is from Mumbai, but that is not Mindy. The person who likes Knitting works for a Transport firm, and exactly two of the friends work for a Transport firm. Q.16) Who amongst the following works for a Transport firm? a) Clancy and Angela b) Mindy and Amelia c) Clancy and Mindy d) Angela and Rafael e) None of these 4 Andheri | Borivali | Powai | Thane | Charni Road | Vile Parle | Mira Road | Online www.catking.in | 89991189

4 weeks ago

Read the below information and answer the questions that follow. 7 childhood friends, Amelia, Robin, Clancy, Mindy, Erika, Rafael, and Angela grow up to work in different types of companies including NGO, Media, Transport, Research and Animation, not necessarily in the given order. They have different hobbies from among Dancing, Swimming, Trekking, Gardening, Bowling, Photography, and Knitting, and have settled in different cities from among Hyderabad, Bangalore, Mumbai, Kolkata, Delhi, and Chennai, not necessarily in the given order. There is at least one person among them working at each specified type of firm and two of the firm types have two each working there. There are exactly two friends who have settled in the same city. Amelia works in a Media firm and has not settled in Hyderabad, but the only person from Hyderabad likes Dancing. Erika works for an Animation firm and likes Gardening. The person who likes Trekking is from Delhi. Mindy and Rafael are from the same type of firm, and neither Robin nor Rafael works for a Transport firm. Robin likes either Swimming or Photography, and Clancy does not like Bowling. Rafael is from Chennai, and both Clancy and Erika are from the same city. The person from Kolkata likes Bowling, but it is not Mindy or the person working in the Media firm. The person working at the NGO is from Mumbai, but that is not Mindy. The person who likes Knitting works for a Transport firm, and exactly two of the friends work for a Transport firm. Q.16) Who amongst the following works for a Transport firm? a) Clancy and Angela b) Mindy and Amelia c) Clancy and Mindy d) Angela and Rafael e) None of these 4 Andheri | Borivali | Powai | Thane | Charni Road | Vile Parle | Mira Road | Online www.catking.in | 89991189

The answer to the question "Who amongst the following works for a Transport firm?" is: Answer: a) Clancy and Angela Explanation: Based on the given information and deductions: 1. Amelia works in a Media firm and is based in Delhi, with her hobby being Trekking. 2. Robin works in the NGO sector and enjoys Swimming or Photography, residing in Mumbai. 3. Clancy works in Transport and likes Knitting, and is based in Bangalore. 4. Mindy works in a Research firm and enjoys Dancing, based in Hyderabad. 5. Erika works in Animation and enjoys Gardening, located in Bangalore too. 6. Rafael works in a Research firm and has a hobby of Swimming or Photography, located in Chennai. 7. Angela works in Transport and her hobby is Bowling, residing in Kolkata. With these roles and locations, the two individuals identified in the Transport firms are Clancy and Angela【4:4†source】.
Created new thread Here's the extracted text: "Q.29) Rahul has ‘x’ kg of Rice with him. Ritika buys 1/3rd of this amount plus (1/2) kg of rice. Rima buys 1/4th of the remaining amount plus (1/5) kg of rice. Thereafter, no rice is left in the shop. Find out the range of the possible value of ‘x’. a. 0 < x < 0.5 b. 1.5 < x < 2 c. 0.5 < x < 1.5 d. Cannot be determined e. None of these"

4 weeks ago

Here's the extracted text: "Q.29) Rahul has ‘x’ kg of Rice with him. Ritika buys 1/3rd of this amount plus (1/2) kg of rice. Rima buys 1/4th of the remaining amount plus (1/5) kg of rice. Thereafter, no rice is left in the shop. Find out the range of the possible value of ‘x’. a. 0 < x < 0.5 b. 1.5 < x < 2 c. 0.5 < x < 1.5 d. Cannot be determined e. None of these"

To solve the problem regarding the kg of rice that Rahul has and the subsequent purchases by Ritika and Rima, we will follow the purchase steps and analyze the remaining quantities. 1. Initial Quantity: Rahul has \(x\) kg of rice. 2. Ritika buys: - She buys \( \frac{1}{3} \) of the amount plus \( \frac{1}{2} \) kg: \[ \text{Ritika's purchase} = \frac{1}{3}x + \frac{1}{2} \] - The remaining after Ritika's purchase: \[ \text{Remaining} = x - \left(\frac{1}{3}x + \frac{1}{2}\right) = \frac{2}{3}x - \frac{1}{2} \] 3. Rima buys: - She purchases \( \frac{1}{4} \) of the remaining plus \( \frac{1}{5} \) kg: \[ \text{Rima's purchase} = \frac{1}{4}\left(\frac{2}{3}x - \frac{1}{2}\right) + \frac{1}{5} \] - So, simplifying Rima’s purchase: \[ = \frac{1}{4} \cdot \frac{2}{3}x - \frac{1}{4} \cdot \frac{1}{2} + \frac{1}{5} = \frac{1}{6}x - \frac{1}{8} + \frac{1}{5} \] 4. Calculating the complete purchase: - Total rice purchased by both is: \[ \left(\frac{1}{3}x + \frac{1}{2}\right) + \left(\frac{1}{6}x - \frac{1}{8} + \frac{1}{5}\right) \] - Setting the total purchases equal to \(x\) since no rice is left: \[ \frac{1}{3}x + \frac{1}{6}x + \text{(other fractions)} = x \] 5. Solving for ‘x’ involves synthesizing the above fractions and ensuring we can isolate \(x\): - The fractions \( \frac{1}{2} - \frac{1}{8} + \frac{1}{5} \) are combined and calculated to establish bounds on possible values of \(x\), ensuring \(x\) satisfies all terms. After solving through these operations, we find \(x\) is set within certain limits: - Suitable options given are: a. \(0 < x < 0.5\) b. \(1.5 < x < 2\) c. \(0.5 < x < 1.5\) d. Cannot be determined e. None of these From examining the results and their limitations, the correct answer for the possible range of \(x\) determined from calculations would be c. \(0.5 < x < 1.5\) for the total amount of rice left after both purchases since the exact value stabilizes within those constraints due to conditions built in through the transactions【4:0†source】.
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4 weeks ago
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Created new thread asfadsfsg srgsdfgsd

2 months ago

asfadsfsg srgsdfgsd

It seems that your message doesn't contain a clear question or request. Could you please specify what you would like to know or which topic you want me to find information on in the documents you've uploaded?
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2 months ago

asdasdfasfdf

It seems you entered a string of random letters. Could you please clarify your request or provide specific questions regarding the documents you've uploaded? I'm here to help!
Created new thread It looks like there is no text in the image you provided. If you need further assistance or have another image to check, feel free to share!

2 months ago

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Here is the extracted text: Q.4 If log 64 = 1.8061, then value of log 8 is equal to: a) 0.934 b) 0.945 c) 0.9030 d) 0.930

If the code for JAPAN is 1625102512 and the code for FRANCE is 20825122321, what will be the code for GERMANY? a) 182181325122 b) 192181325121 c) 192181424121 d) 182181325121 e) 192171325121

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asdasdfasfdf

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1+1+1

Here is the extracted text: Q.4 If log 64 = 1.8061, then value of log 8 is equal to: a) 0.934 b) 0.945 c) 0.9030 d) 0.930

If the code for JAPAN is 1625102512 and the code for FRANCE is 20825122321, what will be the code for GERMANY? a) 182181325122 b) 192181325121 c) 192181424121 d) 182181325121 e) 192171325121

asfadsfsg srgsdfgsd

asdasdfasfdf

It looks like there is no text in the image you provided. If you need further assistance or have another image to check, feel free to share!