Advertisements
Advertisements
प्रश्न
Simplify : `2{m-3(n+overline(m-2n))}`
Advertisements
उत्तर
`2{m-3(n+overline(m-2n))}`
The overline indicates grouping. Simplify `\overline{m - 2n}`:
`\overline(m−2n)=m−2n`
Substitute this back into the expression
2{m − 3(n + (m − 2n))}
Simplify n + (m − 2n)
n + m − 2n = m − n
2{m − 3(m − n)}
Distribute −3 across (m−n):
−3(m − n) = −3m + 3n
2{m + (−3m + 3n)}
m − 3m + 3n = −2m + 3n
Distribute 2 across −2m + 3n
2(−2m + 3n) = −4m + 6n
−4m + 6n
APPEARS IN
संबंधित प्रश्न
Solve : 3(2x + 1) - 2x+2 + 5 = 0.
Prove that: `a^-1/(a^-1+b^-1) + a^-1/(a^-1 - b^-1) = (2b^2)/(b^2 - a^2 )`
Simplify : `"x" − "y" − {"x" − "y" − ("x" + "y") −overline("x"-"y")}`
Simplify : −3 (1 − x2) − 2{x2 − (3 − 2x2)}
Simplify : `3"x"-[4"x"-overline(3"x"-5"y")-3 {2"x"-(3"x"-overline(2"x"-3"y"))}]`
Write the following in the simplest form:
(b-2 - a-2) ÷ (b-1 - a-1)
Simplify the following:
`(27 xx^9)^(2/3)`
Simplify the following:
`{("a"^"m")^("m" - 1/"m")}^(1/("m" + 1)`
Simplify the following:
`(81)^(3/4) - (1/32)^(-2/5) + 8^(1/3).(1/2)^-1. 2^0`
Simplify the following:
`(5^x xx 7 - 5^x)/(5^(x + 2) - 5^(x + 1)`
