Solve for x: 2x+3+((4x-1)/2)=10

Solve for x: 2x+3+((4x-1)/2)=10 First of all, move all the values on the left-hand side of the equation that are not in brackets over to the right-hand side of the equation so as to make the fraction (in brackets) more easy to deal with. In order to do this you must perform the same calculation (that would remove these values on the left) to both sides of the equation (in this case subtract 2x and 3): (4x-1)/2= 10-2x-3 Repeat this concept by mulitplying both sides by 2 in order to get rid of the fraction: 4x-1= 20-4x-6 Now that the fraction is gone, it is a much easier problem to solve. Finish by bringing all multiples of x to the same side of the equation and then simplify so that it is clear what a single x value is equal to: 8x-1= 20-6 8x= 15 x= 15/8

Answered by Luke H. Maths tutor

3105 Views

See similar Maths GCSE tutors

Related Maths GCSE answers

All answers ▸

The recommended price of a ladder is £75. The ladder is sold in 2 shops, one with a 30% discount the other with a discount of 2/9. How much is the discount in the two shops and which is cheaper and by how much? Non-calculator


Factorise 3x^3y^2-6x^2y+9xy


What is 45% of 60?


Rearrange the following formula to make x the subject. y=4x-7


We're here to help

contact us iconContact usWhatsapp logoMessage us on Whatsapptelephone icon+44 (0) 203 773 6020
Facebook logoInstagram logoLinkedIn logo
Cookie Preferences