Home
Class 10
MATHS
A function f:[1 6) to R is defined as fo...

A function `f:[1 6) to R` is defined as follows.
`f(x)={(x+1, 1lexlt2), (2x-1, 2lexlt4), (3x^(2)-10, 4lexlt6):}`
Find the value of f(5)

Promotional Banner

Topper's Solved these Questions

  • SAMPLE PAPER -15 (UNSOLVED)

    FULL MARKS|Exercise PART-III|13 Videos
  • SAMPLE PAPER -15 (UNSOLVED)

    FULL MARKS|Exercise PART-IV|1 Videos
  • SAMPLE PAPER -15 (UNSOLVED)

    FULL MARKS|Exercise PART-IV|1 Videos
  • SAMPLE PAPER -11 (UNSOLVED)

    FULL MARKS|Exercise PART - IV|1 Videos
  • SAMPLE PAPER -20 (UNSOLVED)

    FULL MARKS|Exercise PART-IV|2 Videos

Similar Questions

Explore conceptually related problems

A function f:[1 6) to R is defined as follows. f(x)={(x+1, 1lexlt2), (2x-1, 2lexlt4), (3x^(2)-10, 4lexlt6):} Find the value of f(3)

A function f:[1 6) to R is defined as follows. f(x)={(x+1, 1lexlt2), (2x-1, 2lexlt4), (3x^(2)-10, 4lexlt6):} Find the value of f(2)-f(4) .

A function f:[-7, 6) to R is defined as follows. f(x)={(x^(2)+2x+1, -7lexlt-5), (x+5, -5lexle2), (x-1, 2ltxlt6):} Find f(-7)-f(-3)

A function f:[-7, 6) to R is defined as follows. f(x)={(x^(2)+2x+1, -7lexlt-5), (x+5, -5lexle2), (x-1, 2ltxlt6):} Find 2f(-4)+3f(2)

A function f:[-5, 9] to R is defined as follows: f(x)={(6x+1" if" -5lexlt2 ), (5x^(2)-1" if "2lexlt6), (3x-4" if " 6lexle9):} Find 2f(4)+f(8)

A function f:[-5, 9] to R is defined as follows: f(x)={(6x+1" if" -5lexlt2 ), (5x^(2)-1" if "2lexlt6), (3x-4" if " 6lexle9):} Find f(7)-f(1)

A function f:[-5, 9] to R is defined as follows: f(x)={(6x+1" if" -5lexlt2 ), (5x^(2)-1" if "2lexlt6), (3x-4" if " 6lexle9):} Find f(-3)+f(2)

A function f:[-5, 9] to R is defined as follows: f(x)={(6x+1" if" -5lexlt2 ), (5x^(2)-1" if "2lexlt6), (3x-4" if " 6lexle9):} Find (2f(-2)-f(6))/(f(4)+f(-2))

A function f : (1,6) rarr R is defined as follows f(x) = {{: (1 + x, " " 1 le x lt 2 ),(2x - 1, " " 2 le x lt 4 ),(3 x^(2) -10, " " 4 le x lt 6 ):} (here , (1,6) = (x in R : 1 le x lt 6 ) ) Find the value of (i) f (5) (ii) f (3) (iii) f(1) (iv) f (2) - f(4) (v) 2 f(5) - 3 f(1).

If the function f : R to R is defined by f(x)={{:(2x+7","x lt -2),(x^(2)-2","-2 le x lt 3","),(3x-2","x ge 3):} then find the values of (i) f(4) (ii) f(-2) (iii) f(4)+2f(1) (iv) (f(1)-3f(4))/(f(-3))