Question
Solve:
and ![fraction numerator 15 over denominator x plus y end fraction minus fraction numerator 7 over denominator x minus y end fraction equals 10](data:image/png;base64,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)
Hint:
Let
now we get the equation in a and b
Now find values of a and b .After finding a and b substitute them in and and find the values of x and y .
The correct answer is: x=-24/91 ; y=-11/91
Let and now we get the equation in a and b
—- eq1
—- eq2
Step 1 :- find value of b by eliminating a
Do eq2 - 3(eq1) to eliminate a
![15 a minus 7 b minus 3 left parenthesis 5 a minus 2 b right parenthesis equals 10 minus 3 left parenthesis 1 right parenthesis](data:image/png;base64,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)
![15 a minus 15 a minus 7 b plus 6 b equals 10 minus 3 not stretchy rightwards double arrow negative b equals 7](data:image/png;base64,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)
∴ b = -7
Step 2 :- find value of a by substituting b= -7 in eq1
![5 a minus 2 b equals 1](data:image/png;base64,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)
![table attributes columnspacing 1em end attributes row cell not stretchy rightwards double arrow 5 a minus 2 left parenthesis negative 7 right parenthesis equals 1 end cell row cell not stretchy rightwards double arrow 5 a plus 14 equals 1 end cell row cell not stretchy rightwards double arrow 5 a equals negative 13 end cell end table](data:image/png;base64,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)
∴ a = -13/5
Step 3 :- substitute a and b in ![fraction numerator 1 over denominator x plus y end fraction equals a text and end text fraction numerator 1 over denominator x minus y end fraction equals b](data:image/png;base64,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)
and ![x minus y equals 1 divided by b equals negative 1 divided by 7](data:image/png;base64,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)
Now let
— eq3
—- eq4
Step 4:- finding x by eliminating y
Adding eq3 and eq4 we get
![x plus y plus x minus y equals negative 5 divided by 13 minus 1 divided by 7](data:image/png;base64,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)
![not stretchy rightwards double arrow 2 x equals negative 48 divided by 91](data:image/png;base64,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)
![therefore space x space equals space fraction numerator negative 24 over denominator 91 end fraction space left parenthesis o r right parenthesis space minus space 0.2637362637363](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASwAAAAjCAYAAAAuXDcUAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAABZJJREFUeNrtnW9kX1cYx4+IiIlSEzF5UaZm9iLCzNRElKqon6gSM3kxFWqqJvZmL2r2okbVVM2MmKrpizJVExWjpqKqSlXNVIXZq72IURMTPz8lex6/5+rNzTnnPufce3/3Jvf74SH3T87vOTf3POd5nvOcX4wBIXxEcptki6RH8oxkUfF7HZIdPD4AwCBZJ/mEZEyO3yN5KOdc8L3PYbAAAE3gCMnvnusrJEswWACAptD1hJC/yc8wWACA2jkmYWGWEfG8jsBgAQCawCjJY/GkslwmuZA6hsECABRiRyEuDpP8QnLScm3K4nXBYAEAauFtMVZHHdcfW67BYAEABs67JD+SvFHAcwMAgMqZIPmZZDgy/IzlvOnnxMrisrQJADjA3BUPK4ZYg8X5sEcV9OWhtA0AOKAUCfNiDRYblukK+vI+yYOanuMhkh9MP9fHsiLn8gjdGvWBeMR8P9fKrZLMpq4fJ1kj2ZbrGyTXSN6MDPG17Wn1a1t/Q9sDDWPa2Gu8yuKBGK5Bw8W086njjnldYOsjZGvUORkQ76SM5GLGSN8nOWP6NXPpZ/6rsh8Lpp/PjGlPo1/b+ltUP1AzV8zuWq6y+dyUmxvTvvTfWc5fM/49mS5sW6N4YD8poOOW4p4JGWyjEe0V0a9t/dXqt8c9jGHJMSAuyTXgh2eWGce1cZLrJP+J+/yT5WX6muRLks/khenKccIxpWdTJhzi2GrXjsu1GLJbo1YijR/DJSsvFPetKkN1W3tF9Gtbf7X6lWKwmKdinRPOknxfUt7ooJcJbGXc44TDMsvysxwS9/qWeGRpOF/wN8m38ofPMhI6e5XAS0ef+NxmRHu2rVH8gr8V2M6EPE/Om5zKuZcngK8KtBejX9v6G6JfqcyRXJWfT9Qwo+9nXnlCxS8sM9FG5tyG5AR89BrSpxhdXFujupIruWP6CdyeeJiLiglxWRGS8WcOKyfYZYeHpNWvbf0N1a8S7pn+agCvctSZ8d9poIQObvao/rGEf3z8b+a+bcUz6ZX47IoarG7A39K3NWpHPPtTMtCGZJCzAT/vae+0DM5Zz+euS/iq0c/VXqx+beuvRr9KWJaBMVWRkWlTSOgqR/jQ9FdZXMemISHhpiMkHA0ICfO2RnGfJi3npyVE9jEmg8QGLxisBfbX1l6ofm3rr1a/SkhqSa6aYonGNnLP4v7PS27KNil8kzrmZ31DkQ+pI+k+Zzl/0uiS7pqtUWsyi8d6lF2HZ/vCxNXEdQvo17b+BnvePq/ltFy7FTATrsrDHpO4FUVgemxlDXOWWY9fhudmdxU+lw7krcReMHsT9VVzxuyu5Um4oZjQtFujOMz42GHs8mbrKbM3F5i8++sR/bW1p9Wvbf0N0a90gzUuAyttoLhA8CbskBpb4eiwuNEdOWZXm5OZFzP33TH5qyt1FY7eF49wWMLDi47BkX0XtVujRqS9pdRg5xCZV1ZPZPIzC6m8Cudq/iL51NImv/Nncz5X255Wv7b1N0S/UhmRATPpeBBzsEVqHpm9ub8Z8ah64rbbXqyXxl/kV+fWHE6oXhdXnxcGVszram6fwQrJY46LJ8d1aq9kMMxYnuNd0aMrhrTj0HlT9PYR0p5Gv7b1N6Q9kGFWBnQyqG4bey0Tw0u2XKfyrAI9sPkZAOCFE8B/mP5mzSFxUZfEm5mw3M9h7jlT3YolF+6VuYXmiugLADgAPHF4UwvGn6TGl/MBAAaOq7iRva2nMFgAgCbxp7GvnvE2hW0YLABAk+DQj5dTZ8WrYumId9WDwQIANA02VrysmiyxcgHfUXhYAID9QrJbHgYLANB4uPL2EgwWAGA/wJuLJ2GwAABNgr/BIP1l+GykuJJ9Puf3YLAAAAOHN2Rywp3rsfi7fHj/41SOocJ/dwagYv4HTaJjjBM0u7IAAAFWdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPiYjeDIyMzQ7PC9tbz48bW8+JiN4QTA7PC9tbz48bWk+eDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1vPj08L21vPjxtbz4mI3hBMDs8L21vPjxtZnJhYz48bXJvdz48bW8+LTwvbW8+PG1uPjI0PC9tbj48L21yb3c+PG1uPjkxPC9tbj48L21mcmFjPjxtbz4mI3hBMDs8L21vPjxtbz4oPC9tbz48bWk+bzwvbWk+PG1pPnI8L21pPjxtbz4pPC9tbz48bW8+JiN4QTA7PC9tbz48bW8+LTwvbW8+PG1vPiYjeEEwOzwvbW8+PG1uPjA8L21uPjxtbz4uPC9tbz48bW4+MjYzNzM2MjYzNzM2MzwvbW4+PC9tYXRoPk4lyCAAAAAASUVORK5CYII=)
Step 5:- finding y by substituting value of x in eq 3
![x plus y equals negative 5 divided by 13 not stretchy rightwards double arrow negative 24 divided by 91 plus y equals negative 5 divided by 13](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAS0AAAARCAYAAACILPqMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAA8BJREFUeNrtWsFnHFEYf1asiCgVK4ccwoqKiiiRQ1WtEhUVK8KqqIoqPfWwKreKHiJED6uHXqpyqKhSVVUVpWJFVIWIiKgKVf0HethDrCjb7zW/qe2YeTNv5r28neT78SO7bzPz5vf95nvf+2aEYNjGJeJnloH15ZgwsoLnxFssA+vLMWGcFFoKRqFA/EHMhYxfIC4Qd0PGrxHXiIfEJvGA+ITYlwHdrhDfEBvEI1xjHCNPxdQ2St8ScRO6HWIuxYRxYM+z5zMXwKR4iACFYZV4T3GOOnGGmPeV3h8zoNsGcZbYi88XsWWYVfyP/O1XDc3D9L1O3CeO4+bpIt4lfiP2J4gDe/4Ue77FAfyHHFacgoVzNDKq5SBxTzH+DMmllVLf7ZCqqkJ8bDjW7HmHnpdmWQ74fhFjJi92hXgz4PsqcemUBHAW12n6HEVUDEkwTzznWM+mYju5rqGHSt/fiptqx1HSYs9b8vyOr3y+Q3xq4WLnAla8Huxf+zT32C1hd7VLemzZTxkzeI5+xENqdCNF6f4TCcIFLovgp0p5VGCDGnqo9P0eMjaIXomLpMWet+T5SWINf0+0rXymL1ZO4LXvu0cRe2GXq84RylPZIHzQ1qcJg+4j31bEWDurMY4Vh0sivFlqA93ErZCEKSv8+xo+itK3gm1KCdcoOYVF+chR0mLP2/O8+IRg74rojn3S1UAed7/tcwGrY7flQKRZubqwiiygVB1W/Fb3kW8c458nTuPGL6XUYgXnfHkCunlzfyeOG+R+jAaYPeqYcfSVGtWxHW0iYQwZqLTY8x3o+Sqy7KjlsrLdPLWIbOqyVA6CvPk2QsaiHvmm1a0XQUxbaS2fUKVVRMIaChnfChhT6ZFEX3+156LSYs9b8rz3bk1NqB9Nm5jIJgxdxIqTE9lCU9E3WrCom+rcndbTGsYK3JPi5jShrwf5DtCiw6TFnjfseSnkexhMZrZtof9Cl85EXhDL2KLczljwRmA6P3Qe+SbVTVbABwnnPR+jN2EK/diSdRlMBEn19SD7eAMOkxZ73qDn5QnXfElKNi5XLU6kit7KXocH6604furlNXQnEbyZgN/qPPKNo5ssxyu48XOoFKRB5jJg8g8RPZAkesTVd138/4LiACqBsuHVnz3vyPN5TDJoBXqFCdvANCZe7vAAVpDl5bs/v1A9jCvK/zHNwKm2Q1dx83vN5DoWkywgTS+mlVLfCWglY9aAj0dTxIE9z57/Cxm4L4LBODtgz2ccayhBGQz2PKPjMYISkMFgzzO08AdwycLkARuq0QAAATh0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+eDwvbWk+PG1vPis8L21vPjxtaT55PC9taT48bW8+PTwvbW8+PG1vPiYjeDIyMTI7PC9tbz48bW4+NTwvbW4+PG1vPi88L21vPjxtbj4xMzwvbW4+PG1vIHN0cmV0Y2h5PSJmYWxzZSI+JiN4MjFEMjs8L21vPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjI0PC9tbj48bW8+LzwvbW8+PG1uPjkxPC9tbj48bW8+KzwvbW8+PG1pPnk8L21pPjxtbz49PC9tbz48bW8+JiN4MjIxMjs8L21vPjxtbj41PC9tbj48bW8+LzwvbW8+PG1uPjEzPC9tbj48L21hdGg+TFUg0wAAAABJRU5ErkJggg==)
![not stretchy rightwards double arrow y equals 24 divided by 91 minus 5 divided by 13 not stretchy rightwards double arrow y equals left parenthesis 24 minus 35 right parenthesis divided by 91](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASsAAAARCAYAAACFMorLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAABCBJREFUeNrtXFFnXEEUHrFWRJSKyEMelhUVFREqD1URpapqrQirVlVUiaqoqLxV9KHC6kP1tSIPVVWqqg8VpSoiIkJVRVSFqP6BPuxDxVq2Z+Qs62Zm7pk7d+7eOzsf30NyNztz5nxnzpkzu2HMg4Ip4K630wPwAFjrEVtraK/XT4awDrzt7ex5TAL3eszmXbTb68cQV4DvgXVgA/iDuFglYIs4xjDwN7BP8GwWuAM8Af7DuRQl73MBuIpztIWWgiZ2UuZ/FbiJ68DX4wj4AjjkWOBOJaw/XVD9QNXKJdS4S3HSFWwDq8BB/PkiCqqq+Bv+2p8aYnmMixfEdeAhcBodlAPeA/4Cjghe/xq4aFGkzPC9ZXZS578FnAfmA8eCzw4fkZPQny6oftAZfwc3LVfiJDUoAA8Uz1/iYlEWow+zxbDg2TdJdqgAn1naUGxtVio7TceoO6Ir7tOlhPUXJ+oGfnzI1H26VMbJCvAc4XUbwFuC3y8D1xJwzIni2PhVYzGqaIsITYXjvmdss1LZaTJGETOoC1rjlclMwvqLCyI/6Ix/uWPemYkTXur9wUVXYUGwaw7g+XlIs9fSirCwohuJPGa8gsZiqMrfY8mzAp7Ls7RZUcp8nTF4eX8X/X3TEa3VA0erJPRnCpUfdMbPh1TIXYuTFpFrTN6M5QvzLvC7JyE9kTjQD9yXCLwWKOPDFiPsGraCpe8srgNnCbNFo4ubVQOFxZusjzr6KVHt1Jl/UCPLDmmtmbD+THUQ5gddrTSyGicb+GZvJM95Rjvs+HkYd9h+iw46D/zITht6QUwKFjRsMSjXsNwBW1j2n2DQjMWQMUwrzRxms1Us/8cN7dSdP/fFHAburCNaayasvzhOGxQ/ULXSSGGckLNdTZHtWGAiz0OyrKljiiiUMcnzfcEz1XuGXeNTsms3KisRePBsx2inzvwHCWuRFa2pjoFx6y9uhPkhTCuyY2Cq44TaR2ifY4vI44gGUTCOu/uAgUBFdkY9RvDPuTxN0WbFmLzhG8XOVkxjZ01rXyRzsaG/JDVAeZ2swZ7qOFkh9EDaeAUsY/l+x5IDRrCkzEU814ugc40vAu+vjKZos5rAAI7LTp358+PPkSNaE310wYb+bIDqB5lWltjZSwyn4mQZ+w0HFsf4FNKPiSIW6jU+zzSdH74bxSxT7qJIP2AWbDcyb6D45g3spM6fHx8qGLh9mDm5mBcc0ZqokWxDf6ag+kFHK6LbvizHyRnM4YBli2OYlNYtxZGCco1/jZ02DZt4nn/L1N+hSqL8r2AG5XP6i1l/2tBO6vxnMHjbTVS+NiWHtMaxF/CxDf2ZguoHqlZkX7fJcpycQZn13pc+PbqDpLTmv8jsKDaxzPTwcElr91nv/IsY3qdadN3ICSxFPTy81jxiwX/fAQ4hNYA9bAAAAUt0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8gc3RyZXRjaHk9ImZhbHNlIj4mI3gyMUQyOzwvbW8+PG1pPnk8L21pPjxtbz49PC9tbz48bW4+MjQ8L21uPjxtbz4vPC9tbz48bW4+OTE8L21uPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjU8L21uPjxtbz4vPC9tbz48bW4+MTM8L21uPjxtbyBzdHJldGNoeT0iZmFsc2UiPiYjeDIxRDI7PC9tbz48bWk+eTwvbWk+PG1vPj08L21vPjxtbz4oPC9tbz48bW4+MjQ8L21uPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjM1PC9tbj48bW8+KTwvbW8+PG1vPi88L21vPjxtbj45MTwvbW4+PC9tYXRoPmyyDJAAAAAASUVORK5CYII=)
![therefore space y space equals space fraction numerator negative 11 over denominator 91 end fraction space left parenthesis o r right parenthesis space minus 0.1208791208791](data:image/png;base64,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)
is the solution to the given pair of equations.
![](data:image/png;base64,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)
Step 1 :- find value of b by eliminating a
Do eq2 - 3(eq1) to eliminate a
Step 2 :- find value of a by substituting b= -7 in eq1
Step 3 :- substitute a and b in
Step 4:- finding x by eliminating y
Adding eq3 and eq4 we get
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The base radius of a cylinder is 5/3 times its height. The cost of painting its C.S.A. at 2 paise/cm2 is Rs 92.40. What volume of the paint is required?
The base radius of a cylinder is 5/3 times its height. The cost of painting its C.S.A. at 2 paise/cm2 is Rs 92.40. What volume of the paint is required?
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)
During mineral formation, the same chemical compound can beco me different minerals depending on the temperature and pressure at the time of formation. A phase diagram is a graph that shows the conditions that are needed to form each mineral. The graph above is a portion of the phase diagram for aluminosilicates, with the temperature t , in degrees Celsius
, on the horizontal axis, and the pressure p , in gigapascals (GPa), on the vertical axis.
![P equals negative 0.00146 T plus 1.11](data:image/png;base64,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)
An equation of the boundary line between the andalusite and sillimanite regions is approximated by the equation above. What is the meaning of the T-intercept of this line?
Note;
A phase diagram represents the different physical states of some substance under different conditions, such as termperature and pressure, graphically. It may seem like a complicated graph but we just needed to focus on the equation of one given line.
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)
During mineral formation, the same chemical compound can beco me different minerals depending on the temperature and pressure at the time of formation. A phase diagram is a graph that shows the conditions that are needed to form each mineral. The graph above is a portion of the phase diagram for aluminosilicates, with the temperature t , in degrees Celsius
, on the horizontal axis, and the pressure p , in gigapascals (GPa), on the vertical axis.
![P equals negative 0.00146 T plus 1.11](data:image/png;base64,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)
An equation of the boundary line between the andalusite and sillimanite regions is approximated by the equation above. What is the meaning of the T-intercept of this line?
Note;
A phase diagram represents the different physical states of some substance under different conditions, such as termperature and pressure, graphically. It may seem like a complicated graph but we just needed to focus on the equation of one given line.
Solve the system of equation by using elimination: ![2 over x plus 3 over y equals 1 text and end text 7 over x plus 4 over y equals 1 7 over 8](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANkAAAAmCAYAAABJej66AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAABF5JREFUeNrtXVFnHFEUvqIiKi8VFRVVoqqiVuhDRUQsVVFREaKiqiJUHqryB6oqSkRFVV+i+lBRJaIiIkJVVEWFqoiqCtGHPlRfo2JFmJ7PnJUxmZXdmdm5d3e/j4/dSXLnnnvmu/fcM/feGFMavcJF4Z7wQLglvGPsIC9cFe4LC8Id4XNhmyEqhXcCbWLQgTpk2n6fhKPCVv3eJdzQa1ljXTgsbA5c6xauUTOpYUT4yuL98Zz9qAGRVb39Lgi3HTJsj9pIBe3Cz8IWi3WYE47XqMhSb7+CI4Z1Cn9SH6lgWSMDW8DU5GMgHGvo9uvRkNF2rzGm87Kb1EdiTAgfWbx/s0ZHF2pUZKm2H4bCTe11XJhwTlIfqYT/8Okpi3WYFj4I+bkh2++McEl4wwHDUJchNa6fOkkEJLfyFu+fi4iMvEZsv04V2EXHDGxVoRHxgGzYquU6bEY8V16jtd9l46clTztqaIFaiYUm4yeNui3Xw+V3dpm0HxIMC5bj9ZNCjR3qJRaGNNRxEV4jtd+KjmSuxL4jKvgmjYN/Ce9RL7HwzvgZWorMcvu5NIz3qegLSqwAGcy4DpeMn6rdqoMH8q/xE0gUWTy/utx+NY154X3HelqPbqlLvzb8Q0GR0a80xCEbbhk/TY1dDEjS9JYoC/PNXQ2FMf88H1FWv4Y0B/q7YxQZbXDNEM+kkzKuxIa3xt+9YFQU3yPKgsBmzNGyojFzPHOFBBRWqF/R7yhzkSKz5leKzFEbmnQUCpeVL+P3XpvoLUYUWY3Z4CVgNXqZtOvigjO8MssKX/9jordRePRrJn51tc4MK4yfGsZc7LDEPcoV2SETHwwXGVYcx5zOt1pSGMkKGkZSZLSBzghgL8VwES/fw5nJNoqMNjS6M7CAdFw/dwindG7VEUNk14Qf9G8xomG1ywZFRhvqDZXG+ljA/M34mcJNFcoT4y/JqVRkAJb/LGnoCIF188Gw4leCIDIAtn69EP7TTm8tFKEQBJEQeG/51Pi7QnBGybThBmKCSBXhzcJRCwjKwrgqNIypwIQ+697jdsT1Se1VCPo1KyBMbA2J7HfcwjBxbw98x7q6l5YMwwbNmYjYGC97eVw3/ZolMB97GPiOoxKfxS1sQDirn6+bowMobQBnLC6Erj02ds8MrFXQr8mQ0/AQxGJuvJrpS1Ig3s8Ut1nY7Flw7+Aq9rPG3/LRQs3QrxkCuyWwu+KcOfrfDFe1zrm4hU6qYnMOGLgf+DxreMBpEtCv8fC+RJthN8V6nAKL/z4Jho86YCAO9e9U7pro9XwE/VpNFGL+LBIweFknocikfHVgIvrG+LuNMVzfpVZigX5NBmyejTrot0vnZmUDcfFqqPGxXm7egRAHKd9taiUW6NfkGFah5XXELR5RiBF4otxCmjXujFomgvPmBiwaiEMlPe31iMpAv6YHbGEqrkstnssyVC8PCpzwhXqpO9CvDgGhTg+bgX4lqgOc1LTCZqBfaw3/ASGPy55ccX1IAAABSHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtZnJhYz48bW4+MjwvbW4+PG1pPng8L21pPjwvbWZyYWM+PG1vPis8L21vPjxtZnJhYz48bW4+MzwvbW4+PG1pPnk8L21pPjwvbWZyYWM+PG1vPj08L21vPjxtbj4xPC9tbj48bXRleHQ+JiN4QTA7YW5kJiN4QTA7PC9tdGV4dD48bWZyYWM+PG1uPjc8L21uPjxtaT54PC9taT48L21mcmFjPjxtbz4rPC9tbz48bWZyYWM+PG1uPjQ8L21uPjxtaT55PC9taT48L21mcmFjPjxtbz49PC9tbz48bW4+MTwvbW4+PG1mcmFjPjxtbj43PC9tbj48bW4+ODwvbW4+PC9tZnJhYz48L21hdGg+LLrTRgAAAABJRU5ErkJggg==)
Solve the system of equation by using elimination: ![2 over x plus 3 over y equals 1 text and end text 7 over x plus 4 over y equals 1 7 over 8](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANkAAAAmCAYAAABJej66AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAABF5JREFUeNrtXVFnHFEUvqIiKi8VFRVVoqqiVuhDRUQsVVFREaKiqiJUHqryB6oqSkRFVV+i+lBRJaIiIkJVVEWFqoiqCtGHPlRfo2JFmJ7PnJUxmZXdmdm5d3e/j4/dSXLnnnvmu/fcM/feGFMavcJF4Z7wQLglvGPsIC9cFe4LC8Id4XNhmyEqhXcCbWLQgTpk2n6fhKPCVv3eJdzQa1ljXTgsbA5c6xauUTOpYUT4yuL98Zz9qAGRVb39Lgi3HTJsj9pIBe3Cz8IWi3WYE47XqMhSb7+CI4Z1Cn9SH6lgWSMDW8DU5GMgHGvo9uvRkNF2rzGm87Kb1EdiTAgfWbx/s0ZHF2pUZKm2H4bCTe11XJhwTlIfqYT/8Okpi3WYFj4I+bkh2++McEl4wwHDUJchNa6fOkkEJLfyFu+fi4iMvEZsv04V2EXHDGxVoRHxgGzYquU6bEY8V16jtd9l46clTztqaIFaiYUm4yeNui3Xw+V3dpm0HxIMC5bj9ZNCjR3qJRaGNNRxEV4jtd+KjmSuxL4jKvgmjYN/Ce9RL7HwzvgZWorMcvu5NIz3qegLSqwAGcy4DpeMn6rdqoMH8q/xE0gUWTy/utx+NY154X3HelqPbqlLvzb8Q0GR0a80xCEbbhk/TY1dDEjS9JYoC/PNXQ2FMf88H1FWv4Y0B/q7YxQZbXDNEM+kkzKuxIa3xt+9YFQU3yPKgsBmzNGyojFzPHOFBBRWqF/R7yhzkSKz5leKzFEbmnQUCpeVL+P3XpvoLUYUWY3Z4CVgNXqZtOvigjO8MssKX/9jordRePRrJn51tc4MK4yfGsZc7LDEPcoV2SETHwwXGVYcx5zOt1pSGMkKGkZSZLSBzghgL8VwES/fw5nJNoqMNjS6M7CAdFw/dwindG7VEUNk14Qf9G8xomG1ywZFRhvqDZXG+ljA/M34mcJNFcoT4y/JqVRkAJb/LGnoCIF188Gw4leCIDIAtn69EP7TTm8tFKEQBJEQeG/51Pi7QnBGybThBmKCSBXhzcJRCwjKwrgqNIypwIQ+697jdsT1Se1VCPo1KyBMbA2J7HfcwjBxbw98x7q6l5YMwwbNmYjYGC97eVw3/ZolMB97GPiOoxKfxS1sQDirn6+bowMobQBnLC6Erj02ds8MrFXQr8mQ0/AQxGJuvJrpS1Ig3s8Ut1nY7Flw7+Aq9rPG3/LRQs3QrxkCuyWwu+KcOfrfDFe1zrm4hU6qYnMOGLgf+DxreMBpEtCv8fC+RJthN8V6nAKL/z4Jho86YCAO9e9U7pro9XwE/VpNFGL+LBIweFknocikfHVgIvrG+LuNMVzfpVZigX5NBmyejTrot0vnZmUDcfFqqPGxXm7egRAHKd9taiUW6NfkGFah5XXELR5RiBF4otxCmjXujFomgvPmBiwaiEMlPe31iMpAv6YHbGEqrkstnssyVC8PCpzwhXqpO9CvDgGhTg+bgX4lqgOc1LTCZqBfaw3/ASGPy55ccX1IAAABSHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtZnJhYz48bW4+MjwvbW4+PG1pPng8L21pPjwvbWZyYWM+PG1vPis8L21vPjxtZnJhYz48bW4+MzwvbW4+PG1pPnk8L21pPjwvbWZyYWM+PG1vPj08L21vPjxtbj4xPC9tbj48bXRleHQ+JiN4QTA7YW5kJiN4QTA7PC9tdGV4dD48bWZyYWM+PG1uPjc8L21uPjxtaT54PC9taT48L21mcmFjPjxtbz4rPC9tbz48bWZyYWM+PG1uPjQ8L21uPjxtaT55PC9taT48L21mcmFjPjxtbz49PC9tbz48bW4+MTwvbW4+PG1mcmFjPjxtbj43PC9tbj48bW4+ODwvbW4+PC9tZnJhYz48L21hdGg+LLrTRgAAAABJRU5ErkJggg==)
Farmer Joe had 35 customers for the whole morning. He knew 20 of them. How many new customers did he meet today ?
Read the problem carefully multiple times in order to understand it.
Farmer Joe had 35 customers for the whole morning. He knew 20 of them. How many new customers did he meet today ?
Read the problem carefully multiple times in order to understand it.
The budget for a school band was
in 2010 . The budget decreased by
from 2010 to 2011 and then increased by
from 2011 to 2012 . Which of the following expressions represents the budget, in dollars, for the school band in 2012?
Note:
The concept of percentages can be a little tricky. But we just need to remember a few basic things to get going. This is the standard way of finding the value after increasing or decreasing a quantity by a certain percentage
The budget for a school band was
in 2010 . The budget decreased by
from 2010 to 2011 and then increased by
from 2011 to 2012 . Which of the following expressions represents the budget, in dollars, for the school band in 2012?
Note:
The concept of percentages can be a little tricky. But we just need to remember a few basic things to get going. This is the standard way of finding the value after increasing or decreasing a quantity by a certain percentage