Maths-
General
Easy
Question
![](data:image/png;base64,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)
In the triangle above, a = 34. What is the value of b + c ?
Hint:
Hint:
- Sum of all angle of triangle is equal to
![180 to the power of 0](data:image/png;base64,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)
The correct answer is: 146
Explanation:
- We have given a triangle with one angle a = 34
- We have to find the sum of other two.
Step 1 of 1:
We know that Sum of all angle of triangle is equal to ![180 to the power of 0](data:image/png;base64,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)
So,
a + b + c = 180
Put the value of in above equation
We will get
a + b + c = 180
34 + b + c = 180
b + c = 180 - 34
b + c = 146
Hence , The value of b +c is equal to 146.
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![0.10 x plus 0.20 y equals 0.18 left parenthesis x plus y right parenthesis](data:image/png;base64,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)
Clayton will mix X milliliters of a 10 % by mass saline solution with y milliliters of a by mass saline solution in order to create an 18% by mass saline solution. The equation above represents this situation. If Clayton uses 100 milliliters of the 20% by mass saline solution, how many milliliters of the 10% by mass saline solution must he use?
![0.10 x plus 0.20 y equals 0.18 left parenthesis x plus y right parenthesis](data:image/png;base64,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)
Clayton will mix X milliliters of a 10 % by mass saline solution with y milliliters of a by mass saline solution in order to create an 18% by mass saline solution. The equation above represents this situation. If Clayton uses 100 milliliters of the 20% by mass saline solution, how many milliliters of the 10% by mass saline solution must he use?
Maths-General
Maths-
The maximum value of a data set consisting of 25 positive integers is 84 . A new data set consisting of 26 positive integers is created by including 96 in the original data set. Which of the following measures must be 12 greater for the new data set than for the original data set?
The maximum value of a data set consisting of 25 positive integers is 84 . A new data set consisting of 26 positive integers is created by including 96 in the original data set. Which of the following measures must be 12 greater for the new data set than for the original data set?
Maths-General
General
![y equals negative left parenthesis x minus 3 right parenthesis squared plus a](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAH4AAAASCAYAAACdFWqpAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAPUJuPDwAAAptJREFUeNrtWU9kXEEcfqJWVZW11qoelhWRQ6zQU9WK0kNFrRUicoioEBVRudeqqrB6WFW99NBDRZWKHKpWiVixVoSoiByiVE85RG5Ra63Q/n58jzFm3pvtvvd2Xvs+PrIz471f5pvfv3mOkyBq/AZ7xDZxNNmS/rBCrFlsXw026jCC+W+JlOYoEvdiYGcbtnqhm8jZ34ZODvH994gNYgfCfSe+ImakdbeJLY/nTBF3EznNMAnhh4kmcYaYkuz6qljbwgGQcRP/RyGR1AwviauW2nahGHuiqEXGiF8gfr+FYaB4R5xTjK8R1y3bXPaqkmJ8SVPsvcBc2GDPPVGM3yHuSJ7OaeLGX3YEpuDi8TnxDB3EITEvL1qEJ4m4htyV8WhJvBimV6U0c1wh54Tfj4hvQhY8h/fwXk0r5lNSJGDRxwdoBU3BEeU1MY1D8IlYkRdNY0LEM2LVwnB66TH3gFjH3/clTwurH3e55rG25+M0QQs/r9DzvepgslcfC7+zxB/EqxFunOmGXPo8dxvV8qEmWgUdudLwpH2810/4KPaoiRQjYlcV6h20Ji7qPifY1lDv1iU9g/45aFyH+H6hflBnMUEH4V3M9790i1soUArw9hFLK2f26LuaOR7fxMGdH4JtXYPiLgrhzxX7or0h5BxQJn4gLsSwneMD+xlFKXvfgUGoDxJFFHgyVhWFc9jCn0ppugqH0IZIbuuOYniBk0W1LAr9kLgRkg2cL2eJVxAZ+SbvJ7oj0wucMIXnFvYtbMvDmRu6xRU8uByDS5w9IYdzDt0i3lKs+4hKP2iU0C51wSYOmgy/K9sw8RSVfRXef6Zq5xwIHocPH25Y/Vc+0kSFrG6ioWgBbMZjx+7PspzXl23fxAmErgT/Cf4AgZW1Mfu44ycAAADIdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnk8L21pPjxtbz49PC9tbz48bW8+JiN4MjIxMjs8L21vPjxtbz4oPC9tbz48bWk+eDwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+MzwvbW4+PG1zdXA+PG1vPik8L21vPjxtbj4yPC9tbj48L21zdXA+PG1vPis8L21vPjxtaT5hPC9taT48L21hdGg+xIEo7AAAAABJRU5ErkJggg==)
In the equation above, a is a constant. The graph of the equation in the x y - plane is a parabola. Which of the following is true about the parabola?
![y equals negative left parenthesis x minus 3 right parenthesis squared plus a](data:image/png;base64,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)
In the equation above, a is a constant. The graph of the equation in the x y - plane is a parabola. Which of the following is true about the parabola?
GeneralGeneral
Maths-
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)
The table above shows the results of a survey in which tablet users were asked how often they would watch video advertisements in order to access streaming content for free. Based on the table, which of the following is closest to the probability that a tablet user answered "Always," given that the tablet user did not answer "Never"?
![](data:image/png;base64,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)
The table above shows the results of a survey in which tablet users were asked how often they would watch video advertisements in order to access streaming content for free. Based on the table, which of the following is closest to the probability that a tablet user answered "Always," given that the tablet user did not answer "Never"?
Maths-General
Maths-
Find the smallest square number by which 9408 must be divided , so that it becomes a perfect square.
Find the smallest square number by which 9408 must be divided , so that it becomes a perfect square.
Maths-General
Maths-
The volume of a sphere is given by the formula
, where r is the radius of the sphere. Which of the following gives the radius of the sphere in terms of the volume of the sphere?
The volume of a sphere is given by the formula
, where r is the radius of the sphere. Which of the following gives the radius of the sphere in terms of the volume of the sphere?
Maths-General
Maths-
Evaluate a) ![square root of 4356 over 1156 end root](data:image/png;base64,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)
Evaluate a) ![square root of 4356 over 1156 end root](data:image/png;base64,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)
Maths-General
Maths-
Find the smallest number by which 8075 should be divided to get a perfect number ?
What is the perfect square number so obtained ? Find the square root of this number ?
Find the smallest number by which 8075 should be divided to get a perfect number ?
What is the perfect square number so obtained ? Find the square root of this number ?
Maths-General
Maths-
Find the smallest number by which 31752 should be divided to get a perfect square
number ?
Find the smallest number by which 31752 should be divided to get a perfect square
number ?
Maths-General
Maths-
ABC is an equilateral triangle. Base BC is produced to E. Such that BC= CE. Calculate
?
ABC is an equilateral triangle. Base BC is produced to E. Such that BC= CE. Calculate
?
Maths-General
Maths-
Find the smallest number by which 694 should be multiplies , so that product is a perfect square.
Find the smallest number by which 694 should be multiplies , so that product is a perfect square.
Maths-General
Maths-
The perpendicular bisectors of the sides of a triangle ABC meet at point I. prove that IA=IB=IC
The perpendicular bisectors of the sides of a triangle ABC meet at point I. prove that IA=IB=IC
Maths-General
Maths-
Use prime factorization method to find the square root of each of the following :
c) 1089
Use prime factorization method to find the square root of each of the following :
c) 1089
Maths-General