Advertisements
Advertisements
प्रश्न
Solve the following:
`(3t + 5)/4 - 1 = (4t - 3)/5`
Advertisements
उत्तर
Given, `(3t + 5)/4 - 1 = (4t - 3)/5`
⇒ `(3t + 5 - 4)/4 = (4t - 3)/5`
⇒ 5(3t + 5 – 4) = 4(4t – 3) ...[By cross-multiplication]
⇒ 5(3t + 1) = 4(4t – 3)
⇒ 15t + 5 = 16t – 12
⇒ 15t – 16t = – 12 – 5 ...[Transposing 16t to LHS and 5 to RHS]
⇒ – t = – 17
⇒ `(-t)/(-1) = (-17)/(-1)` ...[Dividing both sides by –1]
∴ t = 17
APPEARS IN
संबंधित प्रश्न
Solve the following equation and check your result:
4z + 3 = 6 + 2z
Solve the following equation and check your result:
5x + 9 = 5 + 3x
Solve the following equation and check your result:
2x − 1 = 14 − x
If 8x – 3 = 25 + 17x, then x is ______.
9 is subtracted from the product of p and 4, the result is 11. The value of p is ______.
If `15/8 - 7x = 9`, then `-7x = 9 + 15/8`
Solve the following:
`(y - (4 - 3y))/(2y - (3 + 4y)) = 1/5`
Solve the following:
`(2x - 1)/5 = (3x + 1)/3`
Solve the following:
`(5x + 1)/(2x) = - 1/3`
Solve the following:
`(3t - 2)/3 + (2t + 3)/2 = t + 7/6`
