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Simplifying (3 * 7) + (2 * 10) = h Multiply 3 * 7 (21) + (2 * 10) = h 21 + (2 * 10) = h Multiply 2 * 10 21 + (20) = h 21 + 20 = h Combine like terms: 21 + 20 = 41 41 = h Solving 41 = h Solving for variable 'h'. Move all terms containing h to the left, all other terms to the right. Add '-1h' to each side of the equation. 41 + -1h = h + -1h Combine like terms: h + -1h = 0 41 + -1h = 0 Add '-41' to each side of the equation. 41 + -41 + -1h = 0 + -41 Combine like terms: 41 + -41 = 0 0 + -1h = 0 + -41 -1h = 0 + -41 Combine like terms: 0 + -41 = -41 -1h = -41 Divide each side by '-1'. h = 41 Simplifying h = 41
| 54+t=66 | | 6n+5=8 | | (P-6)(p+5)=0 | | 3x^3-4x=0 | | 80+d=110 | | 3x+2x+2y+4y+3+4=x+10 | | 5z-14-z+6=0 | | 1-16p+64p^2=0 | | 7x-1-3x+6=17x+9-11x | | -2/7y=15/14 | | 13=x/8 | | 5(4x-3)+8=-1 | | 2.66+g=20 | | b-49=245 | | 3y+4y+6=18 | | 5a-2c+7-(6a-3x+2)= | | -1/3u=19/3 | | 6-5/6x=9 | | 36x^2-100y^6= | | x^2+14x+q=0 | | a^3-4a= | | (3x^2+1)(9x^2-1)=0 | | X/(-5)=-2.8 | | 3+2(2x-1)=ax+b | | 4x-7=3x+26 | | 3x+4(x-17)=124 | | 7p-9/3p9 | | -1/4t=7 | | 3(can(2x^2+1)-1)=x(1+3x+8can(2x^2+1)) | | a+a+5= | | 175x+200y=429 | | 1(a+7)=40 |