Question
The y-intercept of the line ax + by = c is
Hint:
A y-intercept is a point where the graph of a function or relation intersects with the y-axis of the coordinate system. To find the y-intercept, set x = 0 and solve for y.
The correct answer is: ![c over b](data:image/png;base64,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)
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The y-intercept of the line that passes through the origin is
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The y-intercept of the line
![](data:image/png;base64,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)
A y-intercept is a point where the graph of a function or relation intersects with the y-axis of the coordinate system.
The y-intercept of the line
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bbgQMHpHr16irGF154QU6fPi2IwyrGbCVdU01mQShEE0XW2zh06JDUqVNHxVihQgXBAjiYhqN+/fry+++/Z70T9vAZeVaIvXv31guMC4BmfPWdOHFCihQpoqzwRtX4KVy4sBw+fDhjYx6NGAFHhHjq1CmdhQwzkTn1k5CQoBdV3759HcvDqbJH0i8WvcHkxYYAff/i+TGSZYm1vNLS0kIWsiNCxLdzvhXO7f+3RGQROywwCViowREhHjlyRIYOHeroj/Hs07lzZ0fzcfo8nPb/9ttvB2wRO3ToICNGjCA/h67VlJSUUHUojggx5NwtJExMTNRWd/369Ra8xIapsXR4+ta4devWsQHAA2fpWSHiawNcWEuXLvUA5ugXEbOIN2vWTBo2bChYRrxNmzbKr0mTJnL8+PHoFzDGS0AhxugFcOXKFXn++edVjA0aNJCjR4/GKAl3nDaF6I56iEopMBa1ffv2KkY8c7M7IyrVoJlSiNFj74qcr1+/Lnhpg9v8GjVqyMGDB11RrlgrBIUYazXu53whRnytATFWqVJF9u/f7ycVo5wkQCE6STcD35gasU+fPoIB2k4HfB7Vr18/waRTgQLEiO8YIUYMh9u1a1egpIx3gACF6ADUYC5v3rxpDshOTU01kyMeAti+fbtcunTJjA91A4O5Magb9r4Du/EFPwTWtGnTDF3hy/5u3bpp2tKlSws+NmaIDAEKMTKcb8sFLROEga8iEDDPzIwZM6Rq1aoaj2N4Xlu8ePFtdhntLFmyRB5++GHTvlatWrJ69WrTpHnz5pI9e3YVqRnpZwP/DDD3Dcrw4IMPypYtW/ykYpTdBChEu4mG4G/w4MF6oU+ZMkVTnzx5UmrWrCnvvvuuLFiwQOrWravH0SqdP38+qEeMacSkwxhTCkF/+umnao+pM86cOaP2WDMD4gplIRv8Y3jttdc0PWaJW7NmTdAyMIE1AhSiNX6Zsn7iiSf0Ijee2dCn59upPnPmTD0eFxcne/fuDZrHxIkTNT2GsxmhcePGGoeWEuHnn3/W/Xbt2hlJgv7t2bOn2rRo0SJoWiawRoBCtMYvbGs8+2EqC6wIjO8F/QVDWCVKlAipRXz11VdVMNOmTTPdGc96EyZM0DiMe8StKb7cD2eWt1GjRklycrLplxvOEKAQneEa0CtGsOADXdzyGbeNvokvXLhgPuthKFooAXPT4LZz3rx5ZnLc5iJu7NixGodP03LlyiUQ99mzZ8103HAHAQoxwvWAlgkCwYuZy5cv35G70Z+Hlyv+jt9hIGJ2yM+aNcs8jDUxkM+4ceM0zleI/v4BmIbciAoBCjHC2I8dO6ZLqxUrVkznkfHNvlevXiqeevXqCV7ghBrefPNNtfvss89ME7yRhRDnzp2rcfhSP2fOnNoinjt3zkzHDXcQoBAjXA9o5SpWrKi3icZwMnQZDBw4UIWDFzm4PU0fkpKSpFWrVrJ79+70h2T27Nlq+9RTT+kxvPjBalHx8fHmYG70LUKY1apVE+TH4C4CFGIU6gOCgShWrlypuWMxGezjB89wtWvXVsFANMYLmEaNGunxhQsX3lHiixcvamc97NFlgflosP3JJ5+YaRctWqRxuPVlcB8BCjEKdYJ5ZCAUo08P0xy+/PLLOsQMX0Pgg13j57vvvtMSQpzozkBafwH9jbg1xadN8JV+MABWGEaekydP9mfOuCgT8KwQMUUGLix/LUSUmQbN3hhy1rJly6BpkeDXX3/Vcx0+fHhI6f0lwmdOeGsaqMvEnw3jIkfAs0LEqJS2bdsKLmovBoz7xD8Sf8986c8HHet4dvQdP5o+TUb7a9eu1bwwaxuDOwl4VojuxBl6qfBFBPr4QmmhcNtpZd1DrIeBbgzfAeahl5QpI0GAQowEZeZBAkEIUIhBAPEwCUSCAIUYCcrMgwSCEKAQgwDiYRKIBAEKMRKUmQcJBCHwHx+fz/qsGjEKAAAAAElFTkSuQmCC)
A y-intercept is a point where the graph of a function or relation intersects with the y-axis of the coordinate system.
The sum of slope and y-intercept of the line 2x + 3y = 1 is
The sum of slope and y-intercept of the line 2x + 3y = 1 is
The x-intercept of the line 4x + 2y = 6 is
The x-intercept of the line 4x + 2y = 6 is
The y-intercept of the line 2 x + 3 = y is
The y-intercept of the line 2 x + 3 = y is
For furnishing and tiles, the plain white tiles cost $80 for 6 tiles; a bed costs $160, the design tile costs $100 for 5 tiles. The costliest among the following is
For furnishing and tiles, the plain white tiles cost $80 for 6 tiles; a bed costs $160, the design tile costs $100 for 5 tiles. The costliest among the following is
The cost of pizza is $8, the cost of 2 burgers is $7. The costliest among the following is
The cost of pizza is $8, the cost of 2 burgers is $7. The costliest among the following is
The speed of the cycle is 25 km in 2 hours. The speed of the bike is 150 km in 3 hours. The speed of the car is 210 km in 3 hours. The vehicle with the highest speed is
The speed of the cycle is 25 km in 2 hours. The speed of the bike is 150 km in 3 hours. The speed of the car is 210 km in 3 hours. The vehicle with the highest speed is
The cost of 17 dragon fruits, if 3 dragon fruits cost $3.6, is
The cost of 17 dragon fruits, if 3 dragon fruits cost $3.6, is
A teacher asked to give a statement regarding the proportional relationship
Adam: “The cost of 5 apples is $2.”
Jack: “The cost of 15 bananas is $2.25.”
David: “The cost of 6 kiwis is $1.8.”
Now, the teacher asked George to choose the cheapest unit rate of those three, the answer George would give is
A teacher asked to give a statement regarding the proportional relationship
Adam: “The cost of 5 apples is $2.”
Jack: “The cost of 15 bananas is $2.25.”
David: “The cost of 6 kiwis is $1.8.”
Now, the teacher asked George to choose the cheapest unit rate of those three, the answer George would give is
The cost of one hour stay in Mountain paradise is $200 and the cost of one day stay in Green Mountain suite is $4320. The cost-efficient stay would be in
You can even convert the duration of Mountain Paradise from 1 hour to 1 day stay and compare both.
The cost of one hour stay in Mountain paradise is $200 and the cost of one day stay in Green Mountain suite is $4320. The cost-efficient stay would be in
You can even convert the duration of Mountain Paradise from 1 hour to 1 day stay and compare both.