Solution: The given equations may be written as: $2 x+y-35=0\dots \dots(i)$ $3 \mathrm{x}+4 \mathrm{y}-65=0 \quad \ldots \ldots(ii)$ Here $a_{1}=2, b_{1}=1, c_{1}=-35, a_{2}=3, b_{2}=4$ and...
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Solution: The given equations may be written as: $\begin{array}{l} 2 x+5 y-1=0\dots \dots(i) \\ 2 x+3 y-3=0\dots \dots(ii) \end{array}$ Here $a_{1}=2, b_{1}=5, c_{1}=-1, a_{2}=2, b_{2}=3$ and...
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Solution: The given equations are: $3 x+2 y+25=0\dots \dots(i)$ $2 \mathrm{x}+\mathrm{y}+10=0 \quad \ldots \ldots(ii)$ Here $\mathrm{a}_{1}=3, \mathrm{~b}_{1}=2, \mathrm{c}_{1}=25, \mathrm{a}_{2}=2,...
Solution: The given equations are: $\begin{array}{l} 6 x-5 y-16=0\dots \dots(i) \\ 7 x-13 y+10=0\dots \dots(ii) \end{array}$ Here $a_{1}=6, b_{1}=-5, c_{1}=-16, a_{2}=7, b_{2}=-13$ and $c_{2}=10$ On...
(I) Total speculation \[=\text{ }Rs\text{ }45,000\] Furthermore, the market worth of \[1\text{ }offer\text{ }=\text{ }Rs\text{ }125\] Hence, the quantity of offers bought \[=\text{ }45000/125\text{...
(I) Given, absolute profit \[=\text{ }Rs\text{ }2,475\] Along these lines, the profit on each offer \[=\text{ }12%\text{ }of\text{ }Rs\text{ }25\text{ }=\text{ }12/100\text{ }x\text{ }Rs\text{...
(I) The primary firm: \[\begin{array}{*{35}{l}} Nominal\text{ }worth\text{ }of\text{ }1\text{ }offer\text{ }=\text{ }Rs\text{ }10 \\ Market\text{ }worth\text{ }of\text{ }1\text{ }offer\text{...
How about we expect the first total contributed to be \[Rs\text{ }x\] Then, at that point, the quantity of \[Rs\text{ }100\]offers bought at premium of \[Rs\text{ }12\]will be \[=\text{ }x/\left(...
Given, The nominal worth of each offer \[=\text{ }Rs\text{ }100\] Pace of profit \[=\text{ }10%\] Profit on each offer \[=\text{ }10%\text{ }of\text{ }Rs\text{ }100\text{ }=\text{ }Rs\text{ }10\]...
Given, The nominal worth of each offer \[=\text{ }Rs\text{ }100\] Market cost of each offer \[=\text{ }Rs\text{ }132\] Number of offers purchased \[=\text{ }496\] Assuming she needs to build her pay...
Given, (I) The nominal worth of each offer \[=\text{ }Rs\text{ }100\] Market cost of each offer \[=\text{ }Rs\text{ }132\] Number of offers purchased \[=\text{ }496\] In this way, the speculation...
\[\begin{array}{*{35}{l}} The\text{ }complete\text{ }profit\text{ }or\text{ }the\text{ }return\text{ }=\text{ }0.8x/12\text{ }+\text{ }0.2x/4 \\ =\text{ }0.8\left( 48,000 \right)/12\text{ }+\text{...
(I) Let's expect the complete reserve funds be \[Rs\text{ }x\](which is the venture) For the first part \[\text{ }80%\]of his investment funds Nominal worth of each offer \[=\text{ }Rs\text{ }100\]...
Considering that the man purchased portions of \[Rs\text{ }100\text{ }at\text{ }20%\]exceptional, the market worth of one offer \[\begin{array}{*{35}{l}} =\text{ }Rs\text{ }\left( 1\text{ }+\text{...
(I) \[\begin{array}{*{35}{l}} Dividend\text{ }on\text{ }one\text{ }offer\text{ }=\text{ }15%\text{ }of\text{ }Rs\text{ }100 \\ =\text{ }Rs\text{ }\left( 15/100\text{ }x\text{ }100 \right)\text{...
Given, Speculation \[=\text{ }Rs\text{ }1,31,040\] Nominal worth of \[1\text{ }offer\text{ }=\text{ }Rs\text{ }100\] Rebate \[=\text{ }9%\text{ }of\text{ }Rs\text{ }100\text{ }=\text{ }Rs\text{ }9\]...
We realize that, Yearly pay from \[1\text{ }offer\text{ }=\text{ }10%\text{ }of\text{ }Rs\text{ }100\text{ }=\text{ }Rs\text{ }10\] Given, the absolute pay\[~=\text{ }Rs\text{ }3000\text{ }\left(...