Let the speed be (x). Then \(\frac{300}{x-10}-\frac{300}{x}=1\). This gives \(x^2-10x-3000=0\), so (x=60).
Step 2
Why this answer is correct
The correct answer is B. (60) किमी प्रति घंटा / (60) km per hour. Let the speed be (x). Then \(\frac{300}{x-10}-\frac{300}{x}=1\). This gives \(x^2-10x-3000=0\), so (x=60).
Step 3
Exam Tip
चाल (x) हो तो \(\frac{300}{x-10}-\frac{300}{x}=1\)। इससे \(x^2-10x-3000=0\) और (x=60) मिलता है।
Let the speed be (x). Then \(\frac{360}{x}-\frac{360}{x+5}=1\). This gives \(x^2+5x-1800=0\), so (x=40).
Step 2
Why this answer is correct
The correct answer is A. (40) किमी प्रति घंटा / (40) km per hour. Let the speed be (x). Then \(\frac{360}{x}-\frac{360}{x+5}=1\). This gives \(x^2+5x-1800=0\), so (x=40).
Step 3
Exam Tip
चाल (x) हो तो \(\frac{360}{x}-\frac{360}{x+5}=1\)। इससे \(x^2+5x-1800=0\) और (x=40) मिलता है।
Let the actual speed be (x km/h\(), then (\frac{300}{x}-\frac{300}{x+10}=1). This gives (x^2+10x-3000=0), so the positive root is (x=50).\)
Step 2
Why this answer is correct
The correct answer is B. (50 km / h). Let the actual speed be (x km/h\(), then (\frac{300}{x}-\frac{300}{x+10}=1). This gives (x^2+10x-3000=0), so the positive root is (x=50).\)
Step 3
Exam Tip
वास्तविक चाल (x km/h) मानें, तब \(\frac{300}{x}-\frac{300}{x+10}=1\)। \(इससे (x^2+10x-3000=0), इसलिए धनात्मक मूल (x=50) है\)।
Let the actual speed be (x), then \(\frac{240}{x-20}-\frac{240}{x}=1\). This gives \(x^2-20x-4800=0\), so (x=80).
Step 2
Why this answer is correct
The correct answer is C. (80 km / h\(). Let the actual speed be (x), then (\frac{240}{x-20}-\frac{240}{x}=1). This gives (x^2-20x-4800=0), so (x=80).\)
Step 3
Exam Tip
वास्तविक चाल (x) हो, तो \(\frac{240}{x-20}-\frac{240}{x}=1\)। इससे \(x^2-20x-4800=0\), इसलिए (x=80)।
Let the onward speed be (x), then \(\frac{150}{x-25}-\frac{150}{x}=1\). This gives \(x^2-25x-3750=0\), so (x=75).
Step 2
Why this answer is correct
The correct answer is C. (75 km / h\(). Let the onward speed be (x), then (\frac{150}{x-25}-\frac{150}{x}=1). This gives (x^2-25x-3750=0), so (x=75).\)
Step 3
Exam Tip
जाते समय चाल (x) हो, तो \(\frac{150}{x-25}-\frac{150}{x}=1\)। इससे \(x^2-25x-3750=0\), इसलिए (x=75)।
Let the original speed be (x), then \(\frac{360}{x}-\frac{360}{x+10}=3\). This gives \(x^2+10x-1200=0\), so (x=30).
Step 2
Why this answer is correct
The correct answer is A. (30 km / h\(). Let the original speed be (x), then (\frac{360}{x}-\frac{360}{x+10}=3). This gives (x^2+10x-1200=0), so (x=30).\)
Step 3
Exam Tip
मूल चाल (x) हो, तो \(\frac{360}{x}-\frac{360}{x+10}=3\)। इससे \(x^2+10x-1200=0\), इसलिए (x=30)।
Distance (=) speed \(\times\) time gives (x(x-92)=800). The positive solution is (x=100).
Step 2
Why this answer is correct
The correct answer is B. (100) किमी प्रति घंटा / (100) km per hour. Distance (=) speed \(\times\) time gives (x(x-92)=800). The positive solution is (x=100).
Step 3
Exam Tip
दूरी (=) गति \(\times\) समय से (x(x-92)=800) बनता है। धनात्मक हल (x=100) है।
Distance (=) speed \(\times\) time gives (x(x-72)=720). The positive solution is (x=80).
Step 2
Why this answer is correct
The correct answer is B. (80) किमी प्रति घंटा / (80) km per hour. Distance (=) speed \(\times\) time gives (x(x-72)=720). The positive solution is (x=80).
Step 3
Exam Tip
दूरी (=) गति \(\times\) समय से (x(x-72)=720) बनता है। धनात्मक हल (x=80) है।
Distance (=) speed \(\times\) time gives (x(x-65)=450). The positive solution is (x=75).
Step 2
Why this answer is correct
The correct answer is C. (75) किमी प्रति घंटा / (75) km per hour. Distance (=) speed \(\times\) time gives (x(x-65)=450). The positive solution is (x=75).
Step 3
Exam Tip
दूरी (=) गति \(\times\) समय से (x(x-65)=450) बनता है। धनात्मक हल (x=75) है।
Distance (=) speed \(\times\) time gives (x(x-46)=240). The positive solution is (x=50).
Step 2
Why this answer is correct
The correct answer is B. (50) किमी प्रति घंटा / (50) km per hour. Distance (=) speed \(\times\) time gives (x(x-46)=240). The positive solution is (x=50).
Step 3
Exam Tip
दूरी (=) गति \(\times\) समय से (x(x-46)=240) बनता है। धनात्मक हल (x=50) है।
