ngày thứ nhất lan đọc được 2/9 quyển sách ngày thứ hai là đọc được 7/18 quyển sách .
a)Lan còn phải đọc phần nữa mới hết quyển sách ?
b)Lan còn phải đọc 49 trang nữa thì hết quyển sách . Hỏi quyển sách có bao nhiếu trang?
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lan đọc được số trang là
2/9 + 7/18 = 11/18 ( trang )
lan còn phải đọc số trang là
1 - 11/18 = 7/18 ( trang )
đáp số : 7/18 trang
tick nhé
Lan còn phải đọc số phần nữa mới hết quyển sách là:
1 - 2/9 - 7/18 = 7/18 (quyển sách)
Giải
Số phần Lan còn phải đọc là:
1 - (2/9+7/18)=7/18(quyển sách)
Đ/S:7/18 quyển sách
Lan còn phải đọc:
1 - 2/9 - 7/18 = 7/18 (quyển sách)
Đáp số: 7/18 quyển sách
Tổng số phần Lan đã đọc là: \(\frac{2}{9}\) + \(\frac{7}{18}\) = \(\frac{11}{18}\) (quyển sách)
Số phần Lan còn phải đọc thì hết quyển sách là: 1- \(\frac{11}{18}\) = \(\frac{7}{18}\) (quyển sách)
Vậy Lan còn phải đọc \(\frac{7}{18}\) thì hết quyển sách.
Tổng số phần Lan đã đọc là:
\(\frac{2}{9}\)+\(\frac{7}{18}\)=\(\frac{11}{18}\)( quyển sách )
Số phần Lan còn phải đọc thì hết quyển sách là:
1 - \(\frac{11}{18}\)=\(\frac{7}{18}\)( quyển vở )
Vậy Lan còn phải đọc \(\frac{7}{18}\)thì hết quyển sách.
Lời giải:
a. Cả hai ngày An đọc được số phần quyển sách là:
$\frac{1}{3}+\frac{1}{2}=\frac{5}{6}$
b. An còn phải đọc số phần quyển sách nữa thì hết là:
$1-\frac{5}{6}=\frac{1}{6}$
c. 12 trang sách ngày thứ 3 ứng với $\frac{1}{6}$ phần quyển sách còn lại sau 2 ngày đầu.
Vậy số trang sách của quyển sách là:
$12: \frac{1}{6}=72$ (trang sách)
Tổng số phần Mai đọc là :
\(\frac{3}{8}+\frac{9}{16}=\frac{120}{128}\)
Mai còn phải đọc số phần là :
1 - \(\frac{120}{128}\)=\(\frac{8}{128}\)
Đáp số : \(\frac{8}{128}\)
Kham khảo:
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)