2007
Find the sum to infinity of the series \(2+\frac{3}{2}+\frac{9}{8}+\frac{27}{32}+......\)
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2007 JAMB UTME Mathematics Past Questions
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2007
The nth term of the sequence 3/2, 3, 7, 16, 35, 74 ..... is
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2007
A binary operation Δ is defined by aΔb = a + b + 1 for any numbers a and b. Find the inverse of the real number 7 under the operation Δ, if the identity element is -1
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2007
W ∝ L2 and W = 6 when L = 4. If L = √17 find W
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2007
Factorize 2t2 + t - 15
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2007
The solution of the quadratic inequality (x2 + x - 12) ≥ 0 is
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2007
Make L the subjects of the formula if \(\sqrt{\frac{42w}{5l}}\)
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2007
The graph above is represented by
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2007
A binary operation ⊕ on real numbers is defined by x⊕y = xy + x + y for any two real numbers x and y. The value of (-3/4)⊕6 is
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2007
Determine the value of \(\int_0 ^{\frac{\pi}{2}}(-2cos x)dx\)
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2007
Find the value of x for which the function f(x) = 2x3 - x2 - 4x + 4 has a maximum value
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2007
If y = x cos x, find dy/dx
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2007
Integrate \(\frac{x^2 -\sqrt{x}}{x}\) with respect to x
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2007
In how many ways can 6 subjects be selected from 10 subjects for an examination
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2007
The table above gives the frequency distribution of marks obtained by a group of students in a test. If the total mark scored is 200, calculate the value of y
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2007
What is the mean deviation of 3, 5, 8, 11, 12 and 21?
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2007
The table above shows the number of pupils in each age group in a class. What is the probability that a pupil chosen at random is at least 1 years old?
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2007
The pie chart above illustrate the amount of private time a student spends in a week studying various subjects. Find the value of k
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2007
A senatorial candidate had planned to visit seven cities prior to a primary election. However, he could only visit four of the cities. How many different itineraries could be considered?
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2007
The histogram above represents the weights of students who travelled out to their school for an examination. How many people made the trip.
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